mirror of
https://github.com/laanwj/k210-sdk-stuff.git
synced 2024-11-21 17:06:19 +04:00
k210-shared: Rewrite compute_params to use fixed-point
This code is adapted from a patch I wrote for U-Boot "clk: Add K210 pll support" Forty-Bot/u-boot@7d95737a93. Significant reference was made to the datasheet for the PLL, which may be found by searching for "tcitsmcn40ggpmplla1". For testing, I use a "brute force" version of the algorithm which is significantly simpler code-wise. Signed-off-by: Sean Anderson <seanga2@gmail.com>
This commit is contained in:
Sean Anderson
parent
378f08da8e
commit
f1680533e4
@ -1,6 +1,3 @@
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use core::convert::TryInto;
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use libm::F64Ext;
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/** PLL configuration */
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#[derive(Debug, PartialEq, Eq)]
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pub struct Params {
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@ -10,180 +7,563 @@ pub struct Params {
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pub bwadj: u8,
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}
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/* constants for PLL frequency computation */
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const VCO_MIN: f64 = 3.5e+08;
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const VCO_MAX: f64 = 1.75e+09;
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const REF_MIN: f64 = 1.36719e+07;
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const REF_MAX: f64 = 1.75e+09;
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const NR_MIN: i32 = 1;
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const NR_MAX: i32 = 16;
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const NF_MIN: i32 = 1;
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const NF_MAX: i32 = 64;
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const NO_MIN: i32 = 1;
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const NO_MAX: i32 = 16;
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const NB_MIN: i32 = 1;
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const NB_MAX: i32 = 64;
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const MAX_VCO: bool = true;
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const REF_RNG: bool = true;
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/*
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* The PLL included with the Kendryte K210 appears to be a True Circuits, Inc.
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* General-Purpose PLL. The logical layout of the PLL with internal feedback is
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* approximately the following:
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*
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* +---------------+
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* |reference clock|
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* +---------------+
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* |
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* v
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* +--+
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* |/r|
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* +--+
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* |
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* v
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* +-------------+
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* |divided clock|
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* +-------------+
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* |
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* v
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* +--------------+
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* |phase detector|<---+
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* +--------------+ |
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* | |
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* v +--------------+
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* +---+ |feedback clock|
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* |VCO| +--------------+
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* +---+ ^
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* | +--+ |
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* +--->|/f|---+
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* | +--+
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* v
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* +---+
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* |/od|
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* +---+
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* |
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* v
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* +------+
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* |output|
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* +------+
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*
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* The k210 PLLs have three factors: r, f, and od. Because of the feedback mode,
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* the effect of the division by f is to multiply the input frequency. The
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* equation for the output rate is
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* rate = (rate_in * f) / (r * od).
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* Moving knowns to one side of the equation, we get
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* rate / rate_in = f / (r * od)
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* Rearranging slightly,
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* abs_error = abs((rate / rate_in) - (f / (r * od))).
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* To get relative, error, we divide by the expected ratio
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* error = abs((rate / rate_in) - (f / (r * od))) / (rate / rate_in).
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* Simplifying,
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* error = abs(1 - f / (r * od)) / (rate / rate_in)
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* error = abs(1 - (f * rate_in) / (r * od * rate))
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* Using the constants ratio = rate / rate_in and inv_ratio = rate_in / rate,
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* error = abs((f * inv_ratio) / (r * od) - 1)
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* This is the error used in evaluating parameters.
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*
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* r and od are four bits each, while f is six bits. Because r and od are
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* multiplied together, instead of the full 256 values possible if both bits
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* were used fully, there are only 97 distinct products. Combined with f, there
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* are 6208 theoretical settings for the PLL. However, most of these settings
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* can be ruled out immediately because they do not have the correct ratio.
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*
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* In addition to the constraint of approximating the desired ratio, parameters
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* must also keep internal pll frequencies within acceptable ranges. The divided
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* clock's minimum and maximum frequencies have a ratio of around 128. This
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* leaves fairly substantial room to work with, especially since the only
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* affected parameter is r. The VCO's minimum and maximum frequency have a ratio
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* of 5, which is considerably more restrictive.
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*
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* The r and od factors are stored in a table. This is to make it easy to find
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* the next-largest product. Some products have multiple factorizations, but
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* only when one factor has at least a 2.5x ratio to the factors of the other
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* factorization. This is because any smaller ratio would not make a difference
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* when ensuring the VCO's frequency is within spec.
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*
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* Throughout the calculation function, fixed point arithmetic is used. Because
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* the range of rate and rate_in may be up to 1.75 GHz, or around 2^30, 64-bit
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* 32.32 fixed-point numbers are used to represent ratios. In general, to
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* implement division, the numerator is first multiplied by 2^32. This gives a
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* result where the whole number part is in the upper 32 bits, and the fraction
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* is in the lower 32 bits.
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*
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* In general, rounding is done to the closest integer. This helps find the best
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* approximation for the ratio. Rounding in one direction (e.g down) could cause
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* the function to miss a better ratio with one of the parameters increased by
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* one.
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*/
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const VCO_MIN: u64 = 340_000_000;
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const VCO_MAX: u64 = 1_750_000_000;
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const DIV_MIN: u32 = 13_300_000;
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const DIV_MAX: u32 = 1_750_000_000;
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const R_MIN: u32 = 1;
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const R_MAX: u32 = 16;
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const F_MIN: u32 = 1;
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const F_MAX: u32 = 64;
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const OD_MIN: u32 = 1;
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const OD_MAX: u32 = 16;
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const OUT_MIN: u32 = (VCO_MIN as u32) / OD_MAX; /* 21_250_000 */
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const OUT_MAX: u32 = (VCO_MAX as u32) / OD_MIN; /* 1_750_000_000 */
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const IN_MIN: u32 = DIV_MIN * R_MIN; /* 13_300_000 */
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const IN_MAX: u32 = OUT_MAX; /* 1_750_000_000 */
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/*
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* Calculate PLL registers' value by finding closest matching parameters
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* NOTE: this uses floating point math ... this is horrible for something so critical :-(
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* TODO: implement this without fp ops
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* The factors table was generated with the following python code:
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*
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* def p(x, y):
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* return (1.0*x/y > 2.5) or (1.0*y/x > 2.5)
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*
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* factors = {}
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* for i in range(1, 17):
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* for j in range(1, 17):
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* fs = factors.get(i*j) or []
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* if fs == [] or all([
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* (p(i, x) and p(i, y)) or (p(j, x) and p(j, y))
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* for (x, y) in fs]):
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* fs.append((i, j))
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* factors[i*j] = fs
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*
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* for k, l in sorted(factors.items()):
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* for v in l:
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* print("pack(%s, %s)," % v)
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*/
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struct Factor {
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packed: u8,
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}
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/* Apologies, but there are no native bitfields (yet) afaik */
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const fn pack(r: u32, od: u32) -> Factor {
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Factor { packed: (((((r as u8) - 1) & 0xF) << 4) | (((od as u8) - 1) & 0xF)) }
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}
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const fn unpack_r(factor: &&Factor) -> u32 {
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(((factor.packed as u32) >> 4) & 0xF) + 1
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}
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const fn unpack_od(factor: &&Factor) -> u32 {
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((factor.packed as u32) & 0xF) + 1
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}
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static FACTORS: &'static [Factor] = &[
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pack(1, 1),
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pack(1, 2),
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pack(1, 3),
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pack(1, 4),
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pack(1, 5),
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pack(1, 6),
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pack(1, 7),
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pack(1, 8),
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pack(1, 9),
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pack(3, 3),
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pack(1, 10),
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pack(1, 11),
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pack(1, 12),
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pack(3, 4),
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pack(1, 13),
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pack(1, 14),
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pack(1, 15),
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pack(3, 5),
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pack(1, 16),
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pack(4, 4),
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pack(2, 9),
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pack(2, 10),
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pack(3, 7),
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pack(2, 11),
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pack(2, 12),
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pack(5, 5),
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pack(2, 13),
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pack(3, 9),
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pack(2, 14),
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pack(2, 15),
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pack(2, 16),
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pack(3, 11),
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pack(5, 7),
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pack(3, 12),
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pack(3, 13),
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pack(4, 10),
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pack(3, 14),
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pack(4, 11),
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pack(3, 15),
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pack(3, 16),
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pack(7, 7),
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pack(5, 10),
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pack(4, 13),
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pack(6, 9),
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pack(5, 11),
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pack(4, 14),
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pack(4, 15),
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pack(7, 9),
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pack(4, 16),
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pack(5, 13),
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pack(6, 11),
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pack(5, 14),
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pack(6, 12),
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pack(5, 15),
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pack(7, 11),
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pack(6, 13),
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pack(5, 16),
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pack(9, 9),
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pack(6, 14),
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pack(8, 11),
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pack(6, 15),
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pack(7, 13),
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pack(6, 16),
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pack(7, 14),
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pack(9, 11),
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pack(10, 10),
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pack(8, 13),
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pack(7, 15),
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pack(9, 12),
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pack(10, 11),
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pack(7, 16),
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pack(9, 13),
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pack(8, 15),
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pack(11, 11),
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pack(9, 14),
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pack(8, 16),
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pack(10, 13),
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pack(11, 12),
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pack(9, 15),
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pack(10, 14),
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pack(11, 13),
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pack(9, 16),
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pack(10, 15),
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pack(11, 14),
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pack(12, 13),
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pack(10, 16),
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pack(11, 15),
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pack(12, 14),
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pack(13, 13),
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pack(11, 16),
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pack(12, 15),
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pack(13, 14),
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pack(12, 16),
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pack(13, 15),
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pack(14, 14),
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pack(13, 16),
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pack(14, 15),
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pack(14, 16),
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pack(15, 15),
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pack(15, 16),
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pack(16, 16),
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];
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/* Divide and round to the closest integer */
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fn div_round_closest(n: u64, d: u32) -> u64 {
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let _d: u64 = d as u64;
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(n + (_d / 2)) / _d
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}
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/* Integer with that bit set */
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fn bit(bit: u8) -> u64 {
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1 << bit
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}
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/* | a - b | */
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fn abs_diff(a: u32, b: u32) -> u32 {
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if a > b {
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a - b
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} else {
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b - a
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}
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}
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pub fn compute_params(freq_in: u32, freq_out: u32) -> Option<Params> {
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let fin: f64 = freq_in.into();
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let fout: f64 = freq_out.into();
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let val: f64 = fout / fin;
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let terr: f64 = 0.5 / ((NF_MAX / 2) as f64);
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// NOTE: removed the handling that the Kendryte SDK has for terr<=0.0, as this is impossible
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// given that NF_MAX is a positive integer constant
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let mut merr: f64 = terr;
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let mut x_nrx: i32 = 0;
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let mut x_no: i32 = 0;
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let mut best: Option<Params> = None;
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let mut factors = FACTORS.iter().peekable();
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let (mut error, mut best_error): (i64, i64);
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let (ratio, inv_ratio): (u64, u64); /* fixed point 32.32 ratio of the freqs */
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let max_r: u32;
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let (mut r, mut f, mut od): (u32, u32, u32);
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// Parameters to be exported from the loop
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let mut found: Option<Params> = None;
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for nfi in (val as i32)..NF_MAX {
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let nr: i32 = ((nfi as f64) / val).round() as i32;
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if nr == 0 {
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continue;
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}
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if REF_RNG && (nr < NR_MIN) {
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continue;
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}
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if fin / (nr as f64) > REF_MAX {
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continue;
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}
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let mut nrx: i32 = nr;
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let mut nf: i32 = nfi;
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let mut nfx: i64 = nfi.into();
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let nval: f64 = (nfx as f64) / (nr as f64);
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if nf == 0 {
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nf = 1;
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}
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let err: f64 = 1.0 - nval / val;
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/*
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* Can't go over 1.75 GHz or under 21.25 MHz due to limitations on the
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* VCO frequency. These are not the same limits as below because od can
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* reduce the output frequency by 16.
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*/
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if freq_out > OUT_MAX || freq_out < OUT_MIN {
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return None;
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}
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if (err.abs() < merr * (1.0 + 1e-6)) || (err.abs() < 1e-16) {
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let mut not: i32 = (VCO_MAX / fout).floor() as i32;
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let mut no: i32 = if not > NO_MAX { NO_MAX } else { not };
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while no > NO_MIN {
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if (REF_RNG) && ((nr / no) < NR_MIN) {
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no -= 1;
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continue;
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/* Similar restrictions on the input ratio */
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if freq_in > IN_MAX || freq_in < IN_MIN {
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return None;
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}
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ratio = div_round_closest((freq_out as u64) << 32, freq_in);
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inv_ratio = div_round_closest((freq_in as u64) << 32, freq_out);
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/* Can't increase by more than 64 or reduce by more than 256 */
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if freq_out > freq_in && ratio > (64 << 32) {
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return None;
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} else if freq_out <= freq_in && inv_ratio > (256 << 32) {
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return None;
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}
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/*
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* The divided clock (freq_in / r) must stay between 1.75 GHz and 13.3
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* MHz. There is no minimum, since the only way to get a higher input
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* clock than 26 MHz is to use a clock generated by a PLL. Because PLLs
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* cannot output frequencies greater than 1.75 GHz, the minimum would
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* never be greater than one.
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*/
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max_r = freq_in / DIV_MIN;
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/* Variables get immediately incremented, so start at -1th iteration */
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f = 0;
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r = 0;
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od = 0;
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best_error = i64::max_value();
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error = best_error;
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/* Always try at least one ratio */
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'outer: loop {
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/*
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* Whether we swapped r and od while enforcing frequency limits
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*/
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let mut swapped: bool = false;
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let last_od: u32 = od;
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let last_r: u32 = r;
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/*
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* Try the next largest value for f (or r and od) and
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* recalculate the other parameters based on that
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*/
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if freq_out > freq_in {
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/*
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* Skip factors of the same product if we already tried
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* out that product
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*/
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while r * od == last_r * last_od {
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match factors.next() {
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Some(factor) => {
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r = unpack_r(&factor);
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od = unpack_od(&factor);
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},
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None => break 'outer,
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}
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if (nr % no) == 0 {
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}
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/* Round close */
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f = ((((r * od) as u64) * ratio + bit(31)) >> 32) as u32;
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if f > F_MAX {
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f = F_MAX;
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}
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} else {
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f += 1;
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let tmp: u64 = (f as u64) * inv_ratio;
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let round_up: bool = tmp & bit(31) != 0;
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let goal: u32 = ((tmp >> 32) as u32) + (round_up as u32);
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let (err, last_err): (u32, u32);
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/*
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* Get the next r/od pair in factors. If the last_* pair is better,
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* then we will use it instead, so don't call next until after we're
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* sure we won't need this pair.
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*/
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loop {
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match factors.peek() {
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Some(factor) => {
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r = unpack_r(factor);
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od = unpack_od(factor)
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},
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None => break 'outer,
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}
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if r * od < goal {
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factors.next();
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} else {
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break;
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}
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no -= 1;
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}
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if (nr % no) != 0 {
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continue;
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}
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let mut nor: i32 = (if not > NO_MAX { NO_MAX } else { not }) / no;
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let mut nore: i32 = NF_MAX / nf;
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if nor > nore {
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nor = nore;
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}
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let noe: i32 = (VCO_MIN / fout).ceil() as i32;
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if !MAX_VCO {
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nore = (noe - 1) / no + 1;
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nor = nore;
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not = 0; /* force next if to fail */
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}
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if (((no * nor) < (not >> 1)) || ((no * nor) < noe)) && ((no * nor) < (NF_MAX / nf)) {
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no = NF_MAX / nf;
|
||||
if no > NO_MAX {
|
||||
no = NO_MAX;
|
||||
}
|
||||
if no > not {
|
||||
no = not;
|
||||
}
|
||||
nfx *= no as i64;
|
||||
nf *= no;
|
||||
if (no > 1) && !found.is_none() {
|
||||
continue;
|
||||
}
|
||||
/* wait for larger nf in later iterations */
|
||||
} else {
|
||||
nrx /= no;
|
||||
nfx *= nor as i64;
|
||||
nf *= nor;
|
||||
no *= nor;
|
||||
if no > NO_MAX {
|
||||
continue;
|
||||
}
|
||||
if (nor > 1) && !found.is_none() {
|
||||
continue;
|
||||
}
|
||||
/* wait for larger nf in later iterations */
|
||||
}
|
||||
|
||||
let mut nb: i32 = nfx as i32;
|
||||
if nb < NB_MIN {
|
||||
nb = NB_MIN;
|
||||
}
|
||||
if nb > NB_MAX {
|
||||
continue;
|
||||
/*
|
||||
* This is a case of double rounding. If we rounded up
|
||||
* above, we need to round down (in cases of ties) here.
|
||||
* This prevents off-by-one errors resulting from
|
||||
* choosing X+2 over X when X.Y rounds up to X+1 and
|
||||
* there is no r * od = X+1. For the converse, when X.Y
|
||||
* is rounded down to X, we should choose X+1 over X-1.
|
||||
*/
|
||||
err = abs_diff(r * od, goal);
|
||||
last_err = abs_diff(last_r * last_od, goal);
|
||||
if last_err < err || (round_up && last_err == err) {
|
||||
r = last_r;
|
||||
od = last_od;
|
||||
} else {
|
||||
factors.next();
|
||||
}
|
||||
}
|
||||
|
||||
let fvco: f64 = fin / (nrx as f64) * (nfx as f64);
|
||||
if fvco < VCO_MIN {
|
||||
continue;
|
||||
}
|
||||
if fvco > VCO_MAX {
|
||||
continue;
|
||||
}
|
||||
if nf < NF_MIN {
|
||||
continue;
|
||||
}
|
||||
if REF_RNG && (fin / (nrx as f64) < REF_MIN) {
|
||||
continue;
|
||||
}
|
||||
if REF_RNG && (nrx > NR_MAX) {
|
||||
continue;
|
||||
}
|
||||
if found.is_some() {
|
||||
// check that this reduces error compared to minimum error value, or is an improvement
|
||||
// in no or nrx
|
||||
if !((err.abs() < merr * (1.0 - 1e-6)) || (MAX_VCO && (no > x_no))) {
|
||||
continue;
|
||||
}
|
||||
if nrx > x_nrx {
|
||||
continue;
|
||||
}
|
||||
}
|
||||
/*
|
||||
* Enforce limits on internal clock frequencies. If we
|
||||
* aren't in spec, try swapping r and od. If everything is
|
||||
* in-spec, calculate the relative error.
|
||||
*/
|
||||
loop {
|
||||
/*
|
||||
* Whether the intermediate frequencies are out-of-spec
|
||||
*/
|
||||
let mut out_of_spec: bool = false;
|
||||
|
||||
found = Some(Params {
|
||||
clkr: (nrx - 1).try_into().unwrap(),
|
||||
clkf: (nfx - 1).try_into().unwrap(),
|
||||
clkod: (no - 1).try_into().unwrap(),
|
||||
bwadj: (nb - 1).try_into().unwrap(),
|
||||
});
|
||||
merr = err.abs();
|
||||
x_no = no;
|
||||
x_nrx = nrx;
|
||||
if r > max_r {
|
||||
out_of_spec = true;
|
||||
} else {
|
||||
/*
|
||||
* There is no way to only divide once; we need
|
||||
* to examine the frequency with and without the
|
||||
* effect of od.
|
||||
*/
|
||||
let vco: u64 = div_round_closest((freq_in as u64) * (f as u64), r);
|
||||
|
||||
if vco > VCO_MAX || vco < VCO_MIN {
|
||||
out_of_spec = true;
|
||||
}
|
||||
}
|
||||
|
||||
if out_of_spec {
|
||||
if !swapped {
|
||||
let tmp: u32 = r;
|
||||
|
||||
r = od;
|
||||
od = tmp;
|
||||
swapped = true;
|
||||
continue;
|
||||
} else {
|
||||
/*
|
||||
* Try looking ahead to see if there are
|
||||
* additional factors for the same
|
||||
* product.
|
||||
*/
|
||||
match factors.peek() {
|
||||
Some(factor) => {
|
||||
let new_r: u32 = unpack_r(factor);
|
||||
let new_od: u32 = unpack_od(factor);
|
||||
|
||||
if r * od == new_r * new_od {
|
||||
factors.next();
|
||||
r = new_r;
|
||||
od = new_od;
|
||||
swapped = false;
|
||||
continue;
|
||||
} else {
|
||||
break;
|
||||
}
|
||||
},
|
||||
None => break 'outer,
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
error = div_round_closest((f as u64) * inv_ratio, r * od) as i64;
|
||||
/* The lower 16 bits are spurious */
|
||||
error = i64::abs(error - (bit(32) as i64)) >> 16;
|
||||
|
||||
if error < best_error {
|
||||
best_error = error;
|
||||
best = Some(Params {
|
||||
clkr: (r - 1) as u8,
|
||||
clkf: (f - 1) as u8,
|
||||
clkod: (od - 1) as u8,
|
||||
bwadj: (f - 1) as u8,
|
||||
});
|
||||
}
|
||||
break;
|
||||
}
|
||||
|
||||
if error == 0 {
|
||||
break;
|
||||
}
|
||||
}
|
||||
if merr >= terr * (1.0 - 1e-6) {
|
||||
None
|
||||
} else {
|
||||
found
|
||||
}
|
||||
|
||||
return best;
|
||||
}
|
||||
|
||||
#[cfg(test)]
|
||||
mod tests {
|
||||
use super::*;
|
||||
|
||||
fn brute_force_params(freq_in: u32, freq_out: u32) -> Option<Params> {
|
||||
let mut best: Option<Params> = None;
|
||||
let (mut error, mut best_error): (i64, i64);
|
||||
let (max_r, inv_ratio): (u32, u64);
|
||||
|
||||
best_error = i64::max_value();
|
||||
max_r = u32::min(R_MAX, (freq_in / DIV_MIN) as u32);
|
||||
inv_ratio = div_round_closest((freq_in as u64) << 32, freq_out);
|
||||
|
||||
/* Brute force it */
|
||||
for r in R_MIN..=max_r {
|
||||
for f in F_MIN..=F_MAX {
|
||||
for od in OD_MIN..=OD_MAX {
|
||||
let vco: u64 = div_round_closest((freq_in as u64) * (f as u64), r);
|
||||
|
||||
if vco > VCO_MAX || vco < VCO_MIN {
|
||||
continue;
|
||||
}
|
||||
|
||||
error = div_round_closest((f as u64) * inv_ratio, r * od) as i64;
|
||||
/* The lower 16 bits are spurious */
|
||||
error = i64::abs(error - (bit(32) as i64)) >> 16;
|
||||
if error < best_error {
|
||||
best_error = error;
|
||||
best = Some(Params {
|
||||
clkr: (r - 1) as u8,
|
||||
clkf: (f - 1) as u8,
|
||||
clkod: (od - 1) as u8,
|
||||
bwadj: (f - 1) as u8,
|
||||
});
|
||||
}
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
return best;
|
||||
}
|
||||
|
||||
fn params_equal(_a: Option<Params>, _b: Option<Params>) -> bool {
|
||||
match (_a, _b) {
|
||||
(None, None) => true,
|
||||
(Some(_), None) => false,
|
||||
(None, Some(_)) => false,
|
||||
(Some(a), Some(b)) => {
|
||||
let ar: u32 = (a.clkr + 1) as u32;
|
||||
let af: u32 = (a.clkf + 1) as u32;
|
||||
let aod: u32 = (a.clkod + 1) as u32;
|
||||
let br: u32 = (b.clkr + 1) as u32;
|
||||
let bf: u32 = (b.clkf + 1) as u32;
|
||||
let bod: u32 = (b.clkod + 1) as u32;
|
||||
|
||||
af * br * bod == bf * ar * aod
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
fn verify_compute_params(freq_in: u32, freq_out: u32) -> bool {
|
||||
params_equal(compute_params(freq_in, freq_out), brute_force_params(freq_in, freq_out))
|
||||
}
|
||||
|
||||
#[test]
|
||||
fn test_ompute_params() {
|
||||
/* check against output of C implementation */
|
||||
assert_eq!(compute_params(26_000_000, 1_500_000_000), Some(Params { clkr: 0, clkf: 57, clkod: 0, bwadj: 57 }));
|
||||
assert_eq!(compute_params(26_000_000, 1_000_000_000), Some(Params { clkr: 0, clkf: 37, clkod: 0, bwadj: 37 }));
|
||||
assert_eq!(compute_params(26_000_000, 800_000_000), Some(Params { clkr: 0, clkf: 61, clkod: 1, bwadj: 61 }));
|
||||
assert_eq!(compute_params(26_000_000, 700_000_000), Some(Params { clkr: 0, clkf: 53, clkod: 1, bwadj: 53 }));
|
||||
assert_eq!(compute_params(26_000_000, 300_000_000), Some(Params { clkr: 0, clkf: 45, clkod: 3, bwadj: 45 }));
|
||||
assert_eq!(compute_params(26_000_000, 45_158_400), Some(Params { clkr: 0, clkf: 25, clkod: 14, bwadj: 25 }));
|
||||
fn test_compute_params() {
|
||||
assert_eq!(compute_params(26_000_000, 0), None);
|
||||
assert_eq!(compute_params(0, 390_000_000), None);
|
||||
assert_eq!(compute_params(26_000_000, 2_000_000_000), None);
|
||||
assert_eq!(compute_params(2_000_000_000, 390_000_000), None);
|
||||
assert_eq!(compute_params(20_000_000, 1_500_000_000), None);
|
||||
|
||||
assert!(verify_compute_params(26_000_000, 1_500_000_000));
|
||||
assert!(verify_compute_params(26_000_000, 1_000_000_000));
|
||||
assert!(verify_compute_params(26_000_000, 800_000_000));
|
||||
assert!(verify_compute_params(26_000_000, 700_000_000));
|
||||
assert!(verify_compute_params(26_000_000, 300_000_000));
|
||||
assert!(verify_compute_params(26_000_000, 45_158_400));
|
||||
assert!(verify_compute_params(26_000_000, 27_000_000));
|
||||
assert!(verify_compute_params(27_000_000, 26_000_000));
|
||||
assert!(verify_compute_params(390_000_000, 26_000_000));
|
||||
assert!(verify_compute_params(390_000_000, 383_846_400));
|
||||
}
|
||||
}
|
||||
|
||||
Loading…
Reference in New Issue
Block a user