From d0bd37e56f9fd8371a194098c77fb1c091734772 Mon Sep 17 00:00:00 2001
From: Khashayar Neshat <111620549+kneshat@users.noreply.github.com>
Date: Wed, 24 Jul 2024 23:12:35 -0700
Subject: [PATCH] Delete examples/ex_SL(2,3).jl

---
 examples/ex_SL(2,3).jl | 35 -----------------------------------
 1 file changed, 35 deletions(-)
 delete mode 100644 examples/ex_SL(2,3).jl

diff --git a/examples/ex_SL(2,3).jl b/examples/ex_SL(2,3).jl
deleted file mode 100644
index 59b905e..0000000
--- a/examples/ex_SL(2,3).jl
+++ /dev/null
@@ -1,35 +0,0 @@
-using SymbolicWedderburn
-using PermutationGroups
-import SymbolicWedderburn as SW
-
-
-# Constructing SL(2,3) or binary tetrahedral group as a permutation group of 8 elements
-gen1 = perm"(1,2,3,4)(5,6,7,8)" 
-gen2 = perm"(1,7,3,5)(2,6,4,8)"
-gen3 = perm"(2,6,7)(4,8,5)"  
-MyGroup = PermGroup([gen1, gen2, gen3]) # SL(2,3)
-
-# Compute the character table
-tbl = SW.CharacterTable(Rational{Int}, MyGroup)
-
-# Get irreducible characters
-irreducible_chars = irreducible_characters(tbl)
-
-# Define multiplicities (for simplicity, use twos, it should be even for the quaternion case) 
-multiplicities = fill(2, length(irreducible_chars))
-
-# Get real irreducible characters and their multiplicities
-real_irreps, real_mults = SW.affordable_real(irreducible_chars, multiplicities)
-# Print the Frobinus-Schur indicator of each complex irrep
-using SymbolicWedderburn.Characters
-for (i, χ) in enumerate(irreducible_characters(tbl))
-    fs_indicator = Characters.frobenius_schur(χ)
-    println("Frobenius-Schur indicator of $χ: $fs_indicator")
-    println()
-end
-# Print characters of real irreps
-println("Real Irreducible Characters:")
-for irrep in real_irreps
-    println(irrep)
-end
-# Expected Result: χ does not change if its FS is 1. χ is doubled if its FS is -1. χ is added by another character if its FS is 0.