Source: tests/dense/Matrix22.cpp 
 
 
   20 #include <tests/myratest.h>    33   Precision error = frobenius(A*Z-I) / frobenius(A);
    34   myra::out() << 
"|A*Z-I|/|A| = " << error << std::endl;
    35   REQUIRE( error < tolerance );
    46   Precision error = frobenius(B0-B1)/frobenius(B1);
    47   myra::out() << 
"|B0-B1|/|B1| = " << error << std::endl;
    48   REQUIRE( error < tolerance );
    59   Precision error = frobenius(A0-A1)/frobenius(A1);
    60   myra::out() << 
"|A0-A1|/|A1| = " << error << std::endl;
    61   REQUIRE( error < tolerance );
    66 ADD_TEST(
"sMatrix22",
"[dense][lapack]")
    68   test1<NumberS>(1.0e-5f);
    69   test2<NumberS>(1.0e-5f);
    70   test3<NumberS>(1.0e-5f);
    73 ADD_TEST(
"dMatrix22",
"[dense][lapack]")
    75   test1<NumberD>(1.0e-10);
    76   test2<NumberD>(1.0e-10); 
    77   test3<NumberD>(1.0e-10); 
    80 ADD_TEST(
"cMatrix22",
"[dense][lapack]")
    82   test1<NumberS>(1.0e-5f);
    83   test2<NumberS>(1.0e-5f);
    84   test3<NumberS>(1.0e-5f);
    87 ADD_TEST(
"zMatrix22",
"[dense][lapack]")
    89   test1<NumberZ>(1.0e-10);
    90   test2<NumberZ>(1.0e-10); 
    91   test3<NumberZ>(1.0e-10);  
 static Matrix22< Number > random()
Generates a random Matrix22. 
Definition: Matrix22.cpp:150
Interface class for representing subranges of dense Matrix's. 
Routines for computing Frobenius norms of various algebraic containers. 
static Matrix< Number > random(int I, int J)
Generates a random Matrix of specified size. 
Definition: Matrix.cpp:353
Matrix type with fixed size of 2x2, algorithms that operate upon them. 
static Matrix22< Number > identity()
Generates an identity Matrix22. 
Definition: Matrix22.cpp:137
Various utility functions/classes related to scalar Number types. 
General purpose dense matrix container, O(i*j) storage. 
Reflects Precision trait for a Number, scalar Number types should specialize it. 
Definition: Number.h:33
Variety of routines all for dense Matrix*Matrix multiplies. Delegates to the BLAS. 
 
 Results:  [PASS] 
 
 
|A*Z-I|/|A| = 5.2169e-08
|B0-B1|/|B1| = 2.50384e-08
|A0-A1|/|A1| = 3.02244e-08
 
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