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2016-08-31T15:29:54.221Z - info: Require 3 ios devices | |
2016-08-31T15:29:54.222Z - info: Require 0 android devices | |
2016-08-31T15:29:54.249Z - info: listening on *:3000 | |
[36mUnit Test app is loaded | |
[39m | |
[36mDEBUG thaliMobileNativeWrapper: Method peerAvailabilityChanged registered to native | |
[39m |
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2016-08-31T15:20:58.818Z - info: Require 3 ios devices | |
2016-08-31T15:20:58.819Z - info: Require 0 android devices | |
2016-08-31T15:20:58.847Z - info: listening on *:3000 | |
[32mUnit Test app is loaded | |
[39m | |
[32mDEBUG thaliMobileNativeWrapper: Method peerAvailabilityChanged registered to native | |
[39m | |
[32mDEBUG thaliMobileNativeWrapper: Method discoveryAdvertisingStateUpdateNonTCP registered to native |
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2016-08-31T15:17:16.958Z - info: Require 3 ios devices | |
2016-08-31T15:17:16.960Z - info: Require 0 android devices | |
2016-08-31T15:17:17.005Z - info: listening on *:3000 | |
[32mUnit Test app is loaded | |
[39m | |
[32mDEBUG thaliMobileNativeWrapper: Method peerAvailabilityChanged registered to native | |
DEBUG thaliMobileNativeWrapper: Method discoveryAdvertisingStateUpdateNonTCP registered to native |
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2016-08-31T15:13:13.892Z - info: Require 3 ios devices | |
2016-08-31T15:13:13.905Z - info: Require 0 android devices | |
2016-08-31T15:13:13.991Z - info: listening on *:3000 | |
[33mUnit Test app is loaded | |
[39m | |
[33mDEBUG thaliMobileNativeWrapper: Method peerAvailabilityChanged registered to native | |
DEBUG thaliMobileNativeWrapper: Method discoveryAdvertisingStateUpdateNonTCP registered to native |
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# initialization file (not found) |
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(* обратный в поле полином *) | |
PolynomialBase = x^8 + x^4 + x^3 + x + 1; | |
NumericBase = 2; | |
InversePolynomial[p_] := Block[{result, polynomial = p, i, d, a, b}, | |
{d, {a, b}} = PolynomialExtendedGCD[polynomial, PolynomialBase, x, Modulus -> NumericBase]; | |
Return[PolynomialMod[a, NumericBase]]; | |
]; | |
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Needs["FiniteFields`"]; | |
MultiplicativeGroupOfPolynomial[p_, g_, l_] := | |
Block[{polynomial = p, generating = g, limit = l}, | |
DeleteDuplicates@NestList[PolynomialMod[(generating*#), {polynomial, 2}] &, 1, limit] | |
]; | |
BinaryForm[p_, d_] := | |
Block[{polynomial = p, dimension = d}, | |
Reverse@CoefficientList[polynomial, \[Alpha], dimension] | |
]; |
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clear; | |
% Initializing ode45 options | |
options = odeset('AbsTol', 1.e-9, 'RelTol', 1.e-10); | |
f=@(x,u)[u(2);-u(3)*u(1);0]; | |
% values to test: | |
% [L1, L2] = [0.5, 0.6], | |
% [L1, L2] = [2.2, 2.3] | |
% [L1, L2] = [, ], |
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clear | |
%% Метод Эйлера %% | |
% Условие задачи | |
U = dsolve('Du = (t - u) / (t - 2*u)', 'u(0) = 1'); | |
tau0 = 0.03; | |
b = 0.3; | |
% Функция для нахождения аналитического решения | |
u = @(t)eval(U); | |
% Функция для нахождения приближенного решения | |
f = @(t,u) (t - u) / (t - 2*u); |
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declare module "bignumber.js" { | |
export interface ISettings { | |
DECIMAL_PLACES?: number; | |
ROUNDING_MODE?: number; | |
EXPONENTIAL_AT?: any; | |
RANGE?: any; | |
ERRORS?: any; | |
} |