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Fix some spelling errors (mostly in comments).

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This commit is contained in:
Florian Pigorsch 2018-10-20 17:07:41 +02:00
parent 880ce12e2d
commit 326bf401b9
121 changed files with 205 additions and 205 deletions
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2
src/math/realclosure/mpz_matrix.h
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@ -107,7 +107,7 @@ public:
this method will give preference to the row that occurs first.
\remark The vector r must have at least A.n() capacity
The numer of linear independent rows is returned.
The number of linear independent rows is returned.
Store the new matrix in B.
*/

2
src/math/realclosure/rcf_params.pyg
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@ -6,5 +6,5 @@ def_module_params('rcf',
('initial_precision', UINT, 24, "a value k that is the initial interval size (as 1/2^k) when creating transcendentals and approximated division"),
('inf_precision', UINT, 24, "a value k that is the initial interval size (i.e., (0, 1/2^l)) used as an approximation for infinitesimal values"),
('max_precision', UINT, 128, "during sign determination we switch from interval arithmetic to complete methods when the interval size is less than 1/2^k, where k is the max_precision"),
('lazy_algebraic_normalization', BOOL, True, "during sturm-seq and square-free polynomial computations, only normalize algebraic polynomial expressions when the definining polynomial is monic")
('lazy_algebraic_normalization', BOOL, True, "during sturm-seq and square-free polynomial computations, only normalize algebraic polynomial expressions when the defining polynomial is monic")
))

4
src/math/realclosure/realclosure.cpp
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@ -4790,7 +4790,7 @@ namespace realclosure {
/**
\brief Determine the sign of the new rational function value.
The idea is to keep refinining the interval until interval of v does not contain 0.
The idea is to keep refining the interval until interval of v does not contain 0.
After a couple of steps we switch to expensive sign determination procedure.
Return false if v is actually zero.
@ -5474,7 +5474,7 @@ namespace realclosure {
}
else {
// Let sdt be alpha->sdt();
// In pricipal, the signs of the polynomials sdt->qs can be used
// In principal, the signs of the polynomials sdt->qs can be used
// to discriminate the roots of new_p. The signs of this polynomials
// depend only on alpha, and not on the polynomial used to define alpha
// So, in principle, we can reuse m_qs and m_sign_conditions.