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Added tests for vector
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@ -58,7 +58,8 @@ let make_lowdin ~thresh ~overlap =
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let u_val = Vector.reci (Vector.sqrt u_val) in
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let u_vec' =
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Matrix.init_cols (Matrix.dim1 u_vec) (Matrix.dim2 u_vec) (fun i j -> u_vec_x.{i,j} *. u_val.{j})
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Matrix.init_cols (Matrix.dim1 u_vec) (Matrix.dim2 u_vec)
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(fun i j -> u_vec_x.{i,j} *. (Vector.at u_val j))
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in
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Matrix.gemm u_vec' ~transb:`T u_vec
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@ -638,7 +638,8 @@ let contracted_class_shell_pairs ?operator ~zero_m ?schwartz_p ?schwartz_q shell
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raise NullQuartet;
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let expo_p_inv, expo_q_inv =
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expo_p_inv.{i}, expo_q_inv.{j}
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(Vector.at expo_p_inv i),
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(Vector.at expo_q_inv j)
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in
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let center_pq =
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@ -77,10 +77,12 @@ let detri t =
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let as_vec_inplace t =
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Mat.as_vec t
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|> Vector.of_bigarray_inplace
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let as_vec t =
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Mat.as_vec t
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|> Vector.copy
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lacpy t
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|> Mat.as_vec
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|> Vector.of_bigarray_inplace
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let random ?rnd_state ?(from= -. 1.0) ?(range=2.0) m n =
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Mat.random ?rnd_state ~from ~range m n
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@ -134,6 +136,7 @@ let diagonalize_symm m_H =
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let m_V = lacpy m_H in
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let result =
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syevd ~vectors:true m_V
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|> Vector.of_bigarray
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in
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m_V, result
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@ -231,10 +234,14 @@ let copy_inplace ?m ?n ?br ?bc ~b ?ar ?ac a =
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ignore @@ lacpy ?m ?n ?br ?bc ~b ?ar ?ac a
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let scale_cols_inplace a v =
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Mat.scal_cols a v
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Vector.to_bigarray v
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|> Mat.scal_cols a
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let scale_cols a v =
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out_of_place (fun a -> Mat.scal_cols a v) a
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let a' = copy a in
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Vector.to_bigarray v
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|> Mat.scal_cols a' ;
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a'
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let svd a =
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@ -9,8 +9,9 @@ let canonical_ortho ?thresh:(thresh=1.e-6) ~overlap c =
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if x >= thresh then 1. /. x
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else 0. ) d_sqrt
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in
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let dx = Vector.to_bigarray d in
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if n < Vector.dim d_sqrt then
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Printf.printf "Removed linear dependencies below %f\n" (1. /. d.{n})
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Printf.printf "Removed linear dependencies below %f\n" (1. /. dx.{n})
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;
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Matrix.scale_cols_inplace u d_inv_sq ;
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Matrix.gemm c u
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@ -27,9 +27,9 @@ let iteri f t = Vec.iteri f t
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let fold f a t = Vec.fold f a t
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let add t1 t2 = Vec.add t1 t2
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let sub t1 t2 = Vec.add t1 t2
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let sub t1 t2 = Vec.sub t1 t2
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let mul t1 t2 = Vec.mul t1 t2
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let div t1 t2 = Vec.mul t1 t2
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let div t1 t2 = Vec.div t1 t2
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let dot t1 t2 = dot t1 t2
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let create n = Vec.create n
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@ -60,3 +60,6 @@ let normalize v =
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scal (1. /. (nrm2 v)) result;
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result
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let at t i = t.{i}
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@ -8,7 +8,7 @@ The indexing of vectors is 1-based.
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open Lacaml.D
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type 'a t = Vec.t
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type 'a t
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(* Parameter ['a] defines the basis on which the vector is expanded. *)
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val dim : 'a t -> int
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@ -74,6 +74,9 @@ val init : int -> (int -> float) -> 'a t
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val sum : 'a t -> float
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(** Returns the sum of the elements of the vector *)
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val at : 'a t -> int -> float
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(** Returns t.{i} *)
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val copy : ?n:int -> ?ofsy:int -> ?incy:int -> ?y:vec -> ?ofsx:int -> ?incx:int -> 'a t -> 'a t
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(** Returns a copy of the vector X into Y. [ofs] controls the offset and [inc]
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the increment. *)
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@ -1,14 +0,0 @@
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(*
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Tests for Sub1.B
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*)
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let test_string () =
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Alcotest.(check (neg string)) "foo is not bar" "foo" "bar"
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let test_string_hasty () =
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assert ("foo" <> "bar")
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let tests = [
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"string", `Quick, test_string;
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"string, hasty", `Quick, test_string_hasty;
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]
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59
linear_algebra/test/vector.ml
Normal file
59
linear_algebra/test/vector.ml
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@ -0,0 +1,59 @@
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open Qcaml_linear_algebra
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open Alcotest
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open Lacaml.D
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let test_all () =
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let n = 100 in
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let a1 = Array.init n (fun _ -> Random.float 10. -. 5.) in
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let a2 = Array.init n (fun _ -> Random.float 10. -. 5.) in
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let u1 = Vec.of_array a1 in
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let u2 = Vec.of_array a2 in
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let v1 = Vector.of_array a1 in
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let v2 = Vector.of_array a2 in
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let check_dot1 label f1 f2 =
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check (float 1.e-14) label (dot u1 (f1 u2)) (Vector.dot v1 (f2 v2))
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in
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let check_dot2 label f1 f2 =
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check (float 1.e-14) label (dot u1 (f1 u1 u2)) (Vector.dot v1 (f2 v1 v2))
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in
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check int "dim" (Array.length a1) (Vector.dim v1);
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check (float 1.e-14) "dot" (dot u1 u2) (Vector.dot v1 v2);
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check_dot2 "add" (fun x y -> Vec.add x y) Vector.add ;
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check_dot2 "sub" (fun x y -> Vec.sub x y) Vector.sub ;
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check_dot2 "mul" (fun x y -> Vec.mul x y) Vector.mul ;
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check_dot2 "div" (fun x y -> Vec.div x y) Vector.div ;
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check_dot1 "sqr" (fun x -> Vec.sqr x) Vector.sqr ;
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check_dot1 "sin" (fun x -> Vec.sin x) Vector.sin ;
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check_dot1 "cos" (fun x -> Vec.cos x) Vector.cos ;
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check_dot1 "tan" (fun x -> Vec.tan x) Vector.tan ;
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check_dot1 "abs" (fun x -> Vec.abs x) Vector.abs ;
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check_dot1 "neg" (fun x -> Vec.neg x) Vector.neg ;
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check_dot1 "asin" (fun x -> Vec.asin x) Vector.asin ;
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check_dot1 "acos" (fun x -> Vec.acos x) Vector.acos ;
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check_dot1 "atan" (fun x -> Vec.atan x) Vector.atan ;
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check_dot1 "sqrt" (fun x -> Vec.sqrt x) Vector.sqrt ;
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check_dot1 "reci" (fun x -> Vec.reci x) Vector.reci ;
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check_dot1 "map" (fun x -> Vec.map (fun y -> y+. 3.) x) (Vector.map (fun y -> y+. 3.)) ;
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check (float 1.e-14) "norm" (sqrt (dot u1 u1)) (Vector.norm v1);
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check (float 1.e-14) "norm" (sqrt (dot u2 u2)) (Vector.norm v2);
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check (float 1.e-14) "sum" (Vec.sum u1) (Vector.sum v1);
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check (float 1.e-14) "sum" (Vec.sum u2) (Vector.sum v2);
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check (float 1.e-14) "at" (u1.{n/2}) (Vector.at v1 (n/2));
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check (float 1.e-14) "at" (u2.{n/2}) (Vector.at v2 (n/2));
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check (bool) "of_list" true (v1 = Vector.of_list @@ Array.to_list a1);
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check (bool) "of_list" true (v2 = Vector.of_list @@ Array.to_list a2);
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check (bool) "to_list" true (Vector.to_list v1 = Array.to_list a1);
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check (bool) "to_list" true (Vector.to_list v2 = Array.to_list a2);
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check (bool) "to_array" true (Vector.to_array v1 = a1);
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check (bool) "to_array" true (Vector.to_array v2 = a2);
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check (bool) "make0" true (Vector.make0 n = Vector.make n 0.);
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check (float 1.e-14) "fold" (Vector.sum v1) (Vector.fold (fun a x -> a +. x) 0. v1);
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check (float 1.e-14) "fold" (Vector.sum v2) (Vector.fold (fun a x -> a +. x) 0. v2);
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()
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let tests = [
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"string", `Quick, test_all;
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]
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@ -3,6 +3,7 @@
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(libraries
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alcotest
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test_common
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test_linear_algebra
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test_particles
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test_gaussian_basis
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))
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@ -5,6 +5,7 @@
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let test_suites: unit Alcotest.test list = [
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"Common.Bitstring", Test_common.Bitstring.tests;
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"Common.Util", Test_common.Math_functions.tests;
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"Linear_algebra.Vector", Test_linear_algebra.Vector.tests;
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"Particles.Nuclei", Test_particles.Nuclei.tests;
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"Particles.Electrons", Test_particles.Electrons.tests;
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"Gaussian_basis.General_basis", Test_gaussian_basis.General_basis.tests;
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