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diff --git a/gcc/testsuite/ada/acats/tests/cxg/cxg2015.a b/gcc/testsuite/ada/acats/tests/cxg/cxg2015.a deleted file mode 100644 index 50fda5e1f4f..00000000000 --- a/gcc/testsuite/ada/acats/tests/cxg/cxg2015.a +++ /dev/null @@ -1,686 +0,0 @@ --- CXG2015.A --- --- Grant of Unlimited Rights --- --- Under contracts F33600-87-D-0337, F33600-84-D-0280, MDA903-79-C-0687, --- F08630-91-C-0015, and DCA100-97-D-0025, the U.S. Government obtained --- unlimited rights in the software and documentation contained herein. --- Unlimited rights are defined in DFAR 252.227-7013(a)(19). By making --- this public release, the Government intends to confer upon all --- recipients unlimited rights equal to those held by the Government. --- These rights include rights to use, duplicate, release or disclose the --- released technical data and computer software in whole or in part, in --- any manner and for any purpose whatsoever, and to have or permit others --- to do so. --- --- DISCLAIMER --- --- ALL MATERIALS OR INFORMATION HEREIN RELEASED, MADE AVAILABLE OR --- DISCLOSED ARE AS IS. THE GOVERNMENT MAKES NO EXPRESS OR IMPLIED --- WARRANTY AS TO ANY MATTER WHATSOEVER, INCLUDING THE CONDITIONS OF THE --- SOFTWARE, DOCUMENTATION OR OTHER INFORMATION RELEASED, MADE AVAILABLE --- OR DISCLOSED, OR THE OWNERSHIP, MERCHANTABILITY, OR FITNESS FOR A --- PARTICULAR PURPOSE OF SAID MATERIAL. ---* --- --- OBJECTIVE: --- Check that the ARCSIN and ARCCOS functions return --- results that are within the error bound allowed. --- --- TEST DESCRIPTION: --- This test consists of a generic package that is --- instantiated to check both Float and a long float type. --- The test for each floating point type is divided into --- several parts: --- Special value checks where the result is a known constant. --- Checks in a specific range where a Taylor series can be --- used to compute an accurate result for comparison. --- Exception checks. --- The Taylor series tests are a direct translation of the --- FORTRAN code found in the reference. --- --- SPECIAL REQUIREMENTS --- The Strict Mode for the numerical accuracy must be --- selected. The method by which this mode is selected --- is implementation dependent. --- --- APPLICABILITY CRITERIA: --- This test applies only to implementations supporting the --- Numerics Annex. --- This test only applies to the Strict Mode for numerical --- accuracy. --- --- --- CHANGE HISTORY: --- 18 Mar 96 SAIC Initial release for 2.1 --- 24 Apr 96 SAIC Fixed error bounds. --- 17 Aug 96 SAIC Added reference information and improved --- checking for machines with more than 23 --- digits of precision. --- 03 Feb 97 PWB.CTA Removed checks with explicit Cycle => 2.0*Pi --- 22 Dec 99 RLB Added model range checking to "exact" results, --- in order to avoid too strictly requiring a specific --- result, and too weakly checking results. --- --- CHANGE NOTE: --- According to Ken Dritz, author of the Numerics Annex of the RM, --- one should never specify the cycle 2.0*Pi for the trigonometric --- functions. In particular, if the machine number for the first --- argument is not an exact multiple of the machine number for the --- explicit cycle, then the specified exact results cannot be --- reasonably expected. The affected checks in this test have been --- marked as comments, with the additional notation "pwb-math". --- Phil Brashear ---! - --- --- References: --- --- Software Manual for the Elementary Functions --- William J. Cody, Jr. and William Waite --- Prentice-Hall, 1980 --- --- CRC Standard Mathematical Tables --- 23rd Edition --- --- Implementation and Testing of Function Software --- W. J. Cody --- Problems and Methodologies in Mathematical Software Production --- editors P. C. Messina and A. Murli --- Lecture Notes in Computer Science Volume 142 --- Springer Verlag, 1982 --- --- CELEFUNT: A Portable Test Package for Complex Elementary Functions --- ACM Collected Algorithms number 714 - -with System; -with Report; -with Ada.Numerics.Generic_Elementary_Functions; -procedure CXG2015 is - Verbose : constant Boolean := False; - Max_Samples : constant := 1000; - - - -- CRC Standard Mathematical Tables; 23rd Edition; pg 738 - Sqrt2 : constant := - 1.41421_35623_73095_04880_16887_24209_69807_85696_71875_37695; - Sqrt3 : constant := - 1.73205_08075_68877_29352_74463_41505_87236_69428_05253_81039; - - Pi : constant := Ada.Numerics.Pi; - - -- relative error bound from G.2.4(7);6.0 - Minimum_Error : constant := 4.0; - - generic - type Real is digits <>; - Half_PI_Low : in Real; -- The machine number closest to, but not greater - -- than PI/2.0. - Half_PI_High : in Real;-- The machine number closest to, but not less - -- than PI/2.0. - PI_Low : in Real; -- The machine number closest to, but not greater - -- than PI. - PI_High : in Real; -- The machine number closest to, but not less - -- than PI. - package Generic_Check is - procedure Do_Test; - end Generic_Check; - - package body Generic_Check is - package Elementary_Functions is new - Ada.Numerics.Generic_Elementary_Functions (Real); - - function Arcsin (X : Real) return Real renames - Elementary_Functions.Arcsin; - function Arcsin (X, Cycle : Real) return Real renames - Elementary_Functions.Arcsin; - function Arccos (X : Real) return Real renames - Elementary_Functions.ArcCos; - function Arccos (X, Cycle : Real) return Real renames - Elementary_Functions.ArcCos; - - -- needed for support - function Log (X, Base : Real) return Real renames - Elementary_Functions.Log; - - -- flag used to terminate some tests early - Accuracy_Error_Reported : Boolean := False; - - -- The following value is a lower bound on the accuracy - -- required. It is normally 0.0 so that the lower bound - -- is computed from Model_Epsilon. However, for tests - -- where the expected result is only known to a certain - -- amount of precision this bound takes on a non-zero - -- value to account for that level of precision. - Error_Low_Bound : Real := 0.0; - - - procedure Check (Actual, Expected : Real; - Test_Name : String; - MRE : Real) is - Max_Error : Real; - Rel_Error : Real; - Abs_Error : Real; - begin - -- In the case where the expected result is very small or 0 - -- we compute the maximum error as a multiple of Model_Epsilon instead - -- of Model_Epsilon and Expected. - Rel_Error := MRE * abs Expected * Real'Model_Epsilon; - Abs_Error := MRE * Real'Model_Epsilon; - if Rel_Error > Abs_Error then - Max_Error := Rel_Error; - else - Max_Error := Abs_Error; - end if; - - -- take into account the low bound on the error - if Max_Error < Error_Low_Bound then - Max_Error := Error_Low_Bound; - end if; - - if abs (Actual - Expected) > Max_Error then - Accuracy_Error_Reported := True; - Report.Failed (Test_Name & - " actual: " & Real'Image (Actual) & - " expected: " & Real'Image (Expected) & - " difference: " & Real'Image (Actual - Expected) & - " max err:" & Real'Image (Max_Error) ); - elsif Verbose then - if Actual = Expected then - Report.Comment (Test_Name & " exact result"); - else - Report.Comment (Test_Name & " passed"); - end if; - end if; - end Check; - - - procedure Special_Value_Test is - -- In the following tests the expected result is accurate - -- to the machine precision so the minimum guaranteed error - -- bound can be used. - - type Data_Point is - record - Degrees, - Radians, - Argument, - Error_Bound : Real; - end record; - - type Test_Data_Type is array (Positive range <>) of Data_Point; - - -- the values in the following tables only involve static - -- expressions so no loss of precision occurs. However, - -- rounding can be an issue with expressions involving Pi - -- and square roots. The error bound specified in the - -- table takes the sqrt error into account but not the - -- error due to Pi. The Pi error is added in in the - -- radians test below. - - Arcsin_Test_Data : constant Test_Data_Type := ( - -- degrees radians sine error_bound test # - --( 0.0, 0.0, 0.0, 0.0 ), -- 1 - In Exact_Result_Test. - ( 30.0, Pi/6.0, 0.5, 4.0 ), -- 2 - ( 60.0, Pi/3.0, Sqrt3/2.0, 5.0 ), -- 3 - --( 90.0, Pi/2.0, 1.0, 4.0 ), -- 4 - In Exact_Result_Test. - --(-90.0, -Pi/2.0, -1.0, 4.0 ), -- 5 - In Exact_Result_Test. - (-60.0, -Pi/3.0, -Sqrt3/2.0, 5.0 ), -- 6 - (-30.0, -Pi/6.0, -0.5, 4.0 ), -- 7 - ( 45.0, Pi/4.0, Sqrt2/2.0, 5.0 ), -- 8 - (-45.0, -Pi/4.0, -Sqrt2/2.0, 5.0 ) ); -- 9 - - Arccos_Test_Data : constant Test_Data_Type := ( - -- degrees radians cosine error_bound test # - --( 0.0, 0.0, 1.0, 0.0 ), -- 1 - In Exact_Result_Test. - ( 30.0, Pi/6.0, Sqrt3/2.0, 5.0 ), -- 2 - ( 60.0, Pi/3.0, 0.5, 4.0 ), -- 3 - --( 90.0, Pi/2.0, 0.0, 4.0 ), -- 4 - In Exact_Result_Test. - (120.0, 2.0*Pi/3.0, -0.5, 4.0 ), -- 5 - (150.0, 5.0*Pi/6.0, -Sqrt3/2.0, 5.0 ), -- 6 - --(180.0, Pi, -1.0, 4.0 ), -- 7 - In Exact_Result_Test. - ( 45.0, Pi/4.0, Sqrt2/2.0, 5.0 ), -- 8 - (135.0, 3.0*Pi/4.0, -Sqrt2/2.0, 5.0 ) ); -- 9 - - Cycle_Error, - Radian_Error : Real; - begin - for I in Arcsin_Test_Data'Range loop - - -- note exact result requirements A.5.1(38);6.0 and - -- G.2.4(12);6.0 - if Arcsin_Test_Data (I).Error_Bound = 0.0 then - Cycle_Error := 0.0; - Radian_Error := 0.0; - else - Cycle_Error := Arcsin_Test_Data (I).Error_Bound; - -- allow for rounding error in the specification of Pi - Radian_Error := Cycle_Error + 1.0; - end if; - - Check (Arcsin (Arcsin_Test_Data (I).Argument), - Arcsin_Test_Data (I).Radians, - "test" & Integer'Image (I) & - " arcsin(" & - Real'Image (Arcsin_Test_Data (I).Argument) & - ")", - Radian_Error); ---pwb-math Check (Arcsin (Arcsin_Test_Data (I).Argument, 2.0 * Pi), ---pwb-math Arcsin_Test_Data (I).Radians, ---pwb-math "test" & Integer'Image (I) & ---pwb-math " arcsin(" & ---pwb-math Real'Image (Arcsin_Test_Data (I).Argument) & ---pwb-math ", 2pi)", ---pwb-math Cycle_Error); - Check (Arcsin (Arcsin_Test_Data (I).Argument, 360.0), - Arcsin_Test_Data (I).Degrees, - "test" & Integer'Image (I) & - " arcsin(" & - Real'Image (Arcsin_Test_Data (I).Argument) & - ", 360)", - Cycle_Error); - end loop; - - - for I in Arccos_Test_Data'Range loop - - -- note exact result requirements A.5.1(39);6.0 and - -- G.2.4(12);6.0 - if Arccos_Test_Data (I).Error_Bound = 0.0 then - Cycle_Error := 0.0; - Radian_Error := 0.0; - else - Cycle_Error := Arccos_Test_Data (I).Error_Bound; - -- allow for rounding error in the specification of Pi - Radian_Error := Cycle_Error + 1.0; - end if; - - Check (Arccos (Arccos_Test_Data (I).Argument), - Arccos_Test_Data (I).Radians, - "test" & Integer'Image (I) & - " arccos(" & - Real'Image (Arccos_Test_Data (I).Argument) & - ")", - Radian_Error); ---pwb-math Check (Arccos (Arccos_Test_Data (I).Argument, 2.0 * Pi), ---pwb-math Arccos_Test_Data (I).Radians, ---pwb-math "test" & Integer'Image (I) & ---pwb-math " arccos(" & ---pwb-math Real'Image (Arccos_Test_Data (I).Argument) & ---pwb-math ", 2pi)", ---pwb-math Cycle_Error); - Check (Arccos (Arccos_Test_Data (I).Argument, 360.0), - Arccos_Test_Data (I).Degrees, - "test" & Integer'Image (I) & - " arccos(" & - Real'Image (Arccos_Test_Data (I).Argument) & - ", 360)", - Cycle_Error); - end loop; - - exception - when Constraint_Error => - Report.Failed ("Constraint_Error raised in special value test"); - when others => - Report.Failed ("exception in special value test"); - end Special_Value_Test; - - - procedure Check_Exact (Actual, Expected_Low, Expected_High : Real; - Test_Name : String) is - -- If the expected result is not a model number, then Expected_Low is - -- the first machine number less than the (exact) expected - -- result, and Expected_High is the first machine number greater than - -- the (exact) expected result. If the expected result is a model - -- number, Expected_Low = Expected_High = the result. - Model_Expected_Low : Real := Expected_Low; - Model_Expected_High : Real := Expected_High; - begin - -- Calculate the first model number nearest to, but below (or equal) - -- to the expected result: - while Real'Model (Model_Expected_Low) /= Model_Expected_Low loop - -- Try the next machine number lower: - Model_Expected_Low := Real'Adjacent(Model_Expected_Low, 0.0); - end loop; - -- Calculate the first model number nearest to, but above (or equal) - -- to the expected result: - while Real'Model (Model_Expected_High) /= Model_Expected_High loop - -- Try the next machine number higher: - Model_Expected_High := Real'Adjacent(Model_Expected_High, 100.0); - end loop; - - if Actual < Model_Expected_Low or Actual > Model_Expected_High then - Accuracy_Error_Reported := True; - if Actual < Model_Expected_Low then - Report.Failed (Test_Name & - " actual: " & Real'Image (Actual) & - " expected low: " & Real'Image (Model_Expected_Low) & - " expected high: " & Real'Image (Model_Expected_High) & - " difference: " & Real'Image (Actual - Expected_Low)); - else - Report.Failed (Test_Name & - " actual: " & Real'Image (Actual) & - " expected low: " & Real'Image (Model_Expected_Low) & - " expected high: " & Real'Image (Model_Expected_High) & - " difference: " & Real'Image (Expected_High - Actual)); - end if; - elsif Verbose then - Report.Comment (Test_Name & " passed"); - end if; - end Check_Exact; - - - procedure Exact_Result_Test is - begin - -- A.5.1(38) - Check_Exact (Arcsin (0.0), 0.0, 0.0, "arcsin(0)"); - Check_Exact (Arcsin (0.0, 45.0), 0.0, 0.0, "arcsin(0,45)"); - - -- A.5.1(39) - Check_Exact (Arccos (1.0), 0.0, 0.0, "arccos(1)"); - Check_Exact (Arccos (1.0, 75.0), 0.0, 0.0, "arccos(1,75)"); - - -- G.2.4(11-13) - Check_Exact (Arcsin (1.0), Half_PI_Low, Half_PI_High, "arcsin(1)"); - Check_Exact (Arcsin (1.0, 360.0), 90.0, 90.0, "arcsin(1,360)"); - - Check_Exact (Arcsin (-1.0), -Half_PI_High, -Half_PI_Low, "arcsin(-1)"); - Check_Exact (Arcsin (-1.0, 360.0), -90.0, -90.0, "arcsin(-1,360)"); - - Check_Exact (Arccos (0.0), Half_PI_Low, Half_PI_High, "arccos(0)"); - Check_Exact (Arccos (0.0, 360.0), 90.0, 90.0, "arccos(0,360)"); - - Check_Exact (Arccos (-1.0), PI_Low, PI_High, "arccos(-1)"); - Check_Exact (Arccos (-1.0, 360.0), 180.0, 180.0, "arccos(-1,360)"); - - exception - when Constraint_Error => - Report.Failed ("Constraint_Error raised in Exact_Result Test"); - when others => - Report.Failed ("Exception in Exact_Result Test"); - end Exact_Result_Test; - - - procedure Arcsin_Taylor_Series_Test is - -- the following range is chosen so that the Taylor series - -- used will produce a result accurate to machine precision. - -- - -- The following formula is used for the Taylor series: - -- TS(x) = x { 1 + (xsq/2) [ (1/3) + (3/4)xsq { (1/5) + - -- (5/6)xsq [ (1/7) + (7/8)xsq/9 ] } ] } - -- where xsq = x * x - -- - A : constant := -0.125; - B : constant := 0.125; - X : Real; - Y, Y_Sq : Real; - Actual, Sum, Xm : Real; - -- terms in Taylor series - K : constant Integer := Integer ( - Log ( - Real (Real'Machine_Radix) ** Real'Machine_Mantissa, - 10.0)) + 1; - begin - Accuracy_Error_Reported := False; -- reset - for I in 1..Max_Samples loop - -- make sure there is no error in x-1, x, and x+1 - X := (B - A) * Real (I) / Real (Max_Samples) + A; - - Y := X; - Y_Sq := Y * Y; - Sum := 0.0; - Xm := Real (K + K + 1); - for M in 1 .. K loop - Sum := Y_Sq * (Sum + 1.0/Xm); - Xm := Xm - 2.0; - Sum := Sum * (Xm /(Xm + 1.0)); - end loop; - Sum := Sum * Y; - Actual := Y + Sum; - Sum := (Y - Actual) + Sum; - if not Real'Machine_Rounds then - Actual := Actual + (Sum + Sum); - end if; - - Check (Actual, Arcsin (X), - "Taylor Series test" & Integer'Image (I) & ": arcsin(" & - Real'Image (X) & ") ", - Minimum_Error); - - if Accuracy_Error_Reported then - -- only report the first error in this test in order to keep - -- lots of failures from producing a huge error log - return; - end if; - - end loop; - - exception - when Constraint_Error => - Report.Failed - ("Constraint_Error raised in Arcsin_Taylor_Series_Test" & - " for X=" & Real'Image (X)); - when others => - Report.Failed ("exception in Arcsin_Taylor_Series_Test" & - " for X=" & Real'Image (X)); - end Arcsin_Taylor_Series_Test; - - - - procedure Arccos_Taylor_Series_Test is - -- the following range is chosen so that the Taylor series - -- used will produce a result accurate to machine precision. - -- - -- The following formula is used for the Taylor series: - -- TS(x) = x { 1 + (xsq/2) [ (1/3) + (3/4)xsq { (1/5) + - -- (5/6)xsq [ (1/7) + (7/8)xsq/9 ] } ] } - -- arccos(x) = pi/2 - TS(x) - A : constant := -0.125; - B : constant := 0.125; - C1, C2 : Real; - X : Real; - Y, Y_Sq : Real; - Actual, Sum, Xm, S : Real; - -- terms in Taylor series - K : constant Integer := Integer ( - Log ( - Real (Real'Machine_Radix) ** Real'Machine_Mantissa, - 10.0)) + 1; - begin - if Real'Digits > 23 then - -- constants in this section only accurate to 23 digits - Error_Low_Bound := 0.00000_00000_00000_00000_001; - Report.Comment ("arctan accuracy checked to 23 digits"); - end if; - - -- C1 + C2 equals Pi/2 accurate to 23 digits - if Real'Machine_Radix = 10 then - C1 := 1.57; - C2 := 7.9632679489661923132E-4; - else - C1 := 201.0 / 128.0; - C2 := 4.8382679489661923132E-4; - end if; - - Accuracy_Error_Reported := False; -- reset - for I in 1..Max_Samples loop - -- make sure there is no error in x-1, x, and x+1 - X := (B - A) * Real (I) / Real (Max_Samples) + A; - - Y := X; - Y_Sq := Y * Y; - Sum := 0.0; - Xm := Real (K + K + 1); - for M in 1 .. K loop - Sum := Y_Sq * (Sum + 1.0/Xm); - Xm := Xm - 2.0; - Sum := Sum * (Xm /(Xm + 1.0)); - end loop; - Sum := Sum * Y; - - -- at this point we have arcsin(x). - -- We compute arccos(x) = pi/2 - arcsin(x). - -- The following code segment is translated directly from - -- the CELEFUNT FORTRAN implementation - - S := C1 + C2; - Sum := ((C1 - S) + C2) - Sum; - Actual := S + Sum; - Sum := ((S - Actual) + Sum) - Y; - S := Actual; - Actual := S + Sum; - Sum := (S - Actual) + Sum; - - if not Real'Machine_Rounds then - Actual := Actual + (Sum + Sum); - end if; - - Check (Actual, Arccos (X), - "Taylor Series test" & Integer'Image (I) & ": arccos(" & - Real'Image (X) & ") ", - Minimum_Error); - - -- only report the first error in this test in order to keep - -- lots of failures from producing a huge error log - exit when Accuracy_Error_Reported; - end loop; - Error_Low_Bound := 0.0; -- reset - exception - when Constraint_Error => - Report.Failed - ("Constraint_Error raised in Arccos_Taylor_Series_Test" & - " for X=" & Real'Image (X)); - when others => - Report.Failed ("exception in Arccos_Taylor_Series_Test" & - " for X=" & Real'Image (X)); - end Arccos_Taylor_Series_Test; - - - - procedure Identity_Test is - -- test the identity arcsin(-x) = -arcsin(x) - -- range chosen to be most of the valid range of the argument. - A : constant := -0.999; - B : constant := 0.999; - X : Real; - begin - Accuracy_Error_Reported := False; -- reset - for I in 1..Max_Samples loop - -- make sure there is no error in x-1, x, and x+1 - X := (B - A) * Real (I) / Real (Max_Samples) + A; - - Check (Arcsin(-X), -Arcsin (X), - "Identity test" & Integer'Image (I) & ": arcsin(" & - Real'Image (X) & ") ", - 8.0); -- 2 arcsin evaluations => twice the error bound - - if Accuracy_Error_Reported then - -- only report the first error in this test in order to keep - -- lots of failures from producing a huge error log - return; - end if; - end loop; - end Identity_Test; - - - procedure Exception_Test is - X1, X2 : Real := 0.0; - begin - begin - X1 := Arcsin (1.1); - Report.Failed ("no exception for Arcsin (1.1)"); - exception - when Constraint_Error => - Report.Failed ("Constraint_Error instead of " & - "Argument_Error for Arcsin (1.1)"); - when Ada.Numerics.Argument_Error => - null; -- expected result - when others => - Report.Failed ("wrong exception for Arcsin(1.1)"); - end; - - begin - X2 := Arccos (-1.1); - Report.Failed ("no exception for Arccos (-1.1)"); - exception - when Constraint_Error => - Report.Failed ("Constraint_Error instead of " & - "Argument_Error for Arccos (-1.1)"); - when Ada.Numerics.Argument_Error => - null; -- expected result - when others => - Report.Failed ("wrong exception for Arccos(-1.1)"); - end; - - - -- optimizer thwarting - if Report.Ident_Bool (False) then - Report.Comment (Real'Image (X1 + X2)); - end if; - end Exception_Test; - - - procedure Do_Test is - begin - Special_Value_Test; - Exact_Result_Test; - Arcsin_Taylor_Series_Test; - Arccos_Taylor_Series_Test; - Identity_Test; - Exception_Test; - end Do_Test; - end Generic_Check; - - ----------------------------------------------------------------------- - ----------------------------------------------------------------------- - -- These expressions must be truly static, which is why we have to do them - -- outside of the generic, and we use the named numbers. Note that we know - -- that PI is not a machine number (it is irrational), and it should be - -- represented to more digits than supported by the target machine. - Float_Half_PI_Low : constant := Float'Adjacent(PI/2.0, 0.0); - Float_Half_PI_High : constant := Float'Adjacent(PI/2.0, 10.0); - Float_PI_Low : constant := Float'Adjacent(PI, 0.0); - Float_PI_High : constant := Float'Adjacent(PI, 10.0); - package Float_Check is new Generic_Check (Float, - Half_PI_Low => Float_Half_PI_Low, - Half_PI_High => Float_Half_PI_High, - PI_Low => Float_PI_Low, - PI_High => Float_PI_High); - - -- check the floating point type with the most digits - type A_Long_Float is digits System.Max_Digits; - A_Long_Float_Half_PI_Low : constant := A_Long_Float'Adjacent(PI/2.0, 0.0); - A_Long_Float_Half_PI_High : constant := A_Long_Float'Adjacent(PI/2.0, 10.0); - A_Long_Float_PI_Low : constant := A_Long_Float'Adjacent(PI, 0.0); - A_Long_Float_PI_High : constant := A_Long_Float'Adjacent(PI, 10.0); - package A_Long_Float_Check is new Generic_Check (A_Long_Float, - Half_PI_Low => A_Long_Float_Half_PI_Low, - Half_PI_High => A_Long_Float_Half_PI_High, - PI_Low => A_Long_Float_PI_Low, - PI_High => A_Long_Float_PI_High); - - ----------------------------------------------------------------------- - ----------------------------------------------------------------------- - - -begin - Report.Test ("CXG2015", - "Check the accuracy of the ARCSIN and ARCCOS functions"); - - if Verbose then - Report.Comment ("checking Standard.Float"); - end if; - - Float_Check.Do_Test; - - if Verbose then - Report.Comment ("checking a digits" & - Integer'Image (System.Max_Digits) & - " floating point type"); - end if; - - A_Long_Float_Check.Do_Test; - - - Report.Result; -end CXG2015; |