Minor corrections in README.md
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@ -3,7 +3,7 @@
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## General description.
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This is a library for computing homotopy continuation of a given root of one
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dimensional sections of bivariate complex polynomials (of degree greater than 2).
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dimensional sections of bivariate complex polynomials.
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The output is a piecewise linear aproximation of the path followed by the root,
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with the property that there is a tubular neighborhood, with square transversal
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section, that contains the actual path, and there is a three times thicker tubular
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@ -25,7 +25,7 @@ the [MPFR](http://www.mpfr.org/) and [GMP](https://gmplib.org/) libraries.
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## Usage:
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After installing the library, you can call it from any .cpp program by calling
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the homotopyPath or homotopyPath_mp functions. In the file tests/sirocco_test.cpp
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the `homotopyPath` or `homotopyPath_mp` functions. In the file tests/sirocco_test.cpp
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you can see a simple example
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### Double precission:
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@ -20,13 +20,6 @@ cdef extern from "sirocco.h":
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def devuelve(RealNumber a):
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cdef mpfr_prec_t ap = mpfr_get_prec(a.value)
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cdef RealNumber my_number = RealField(ap)()
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mpfr_set(my_number.value, a.value, MPFR_RNDN)
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return my_number
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def contpath_mp(deg, values, RealNumber y0r, RealNumber y0i, int prec):
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cdef int cdeg = deg
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cdef mpfr_t* cvalues = <mpfr_t*> sage_malloc(sizeof(mpfr_t)*len(values))
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@ -39,7 +32,7 @@ def contpath_mp(deg, values, RealNumber y0r, RealNumber y0i, int prec):
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mpfr_set(cvalues[j], (<RealNumber>values[j]).value, MPFR_RNDN)
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sig_off()
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cdef mpfr_t y0R
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cdef mpfr_t y0I
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cdef mpfr_t y0I
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sig_on()
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mpfr_init2(y0R, prec)
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mpfr_set(y0R, (<RealNumber>y0r).value, MPFR_RNDN)
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@ -56,11 +49,11 @@ def contpath_mp(deg, values, RealNumber y0r, RealNumber y0i, int prec):
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if rop == NULL:
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raise ValueError("libsirocco could not guarantee one step")
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cdef int n = mpfr_get_si(rop[0], MPFR_RNDN)
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#cdef RealNumber res = RealField(53)()
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cdef double res
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l = []
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for i in range(1, 3*n+1):
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RN = RealField(prec)()
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sig_on()
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@ -70,7 +63,7 @@ def contpath_mp(deg, values, RealNumber y0r, RealNumber y0i, int prec):
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l.append(RN)
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free(rop)
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return [(l[3*i], l[3*i+1], l[3*i+2]) for i in range(len(l)/3)]
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@ -80,9 +73,9 @@ def contpath(deg,values,y0r,y0i):
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cdef int clen = <int> len(values)
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for i,v in enumerate(values):
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c_values[i] = values[i]
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cdef double y0R = y0r
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cdef double y0I = y0i
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sig_on()
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