user: What would the C source look like for the assembly code provided here:

```asm
<test_polynomial_parse>:
  endbr64
  push   %r12
  mov    $0x2,%edx
  lea    D24(%rip),%rsi
  lea    D104(%rip),%rdi
  push   %rbp
  lea    D61(%rip),%rbp
  lea    D144(%rip),%r12
  push   %rbx
  call   <check_polynomial_parse@plt>
  mov    $0x4,%edx
  lea    D196(%rip),%rsi
  lea    D65(%rip),%rdi
  mov    %rax,%rbx
  call   <check_polynomial_parse@plt>
  mov    %rbp,%rdi
  mov    $0x3,%edx
  lea    D6(%rip),%rsi
  add    %eax,%ebx
  call   <check_polynomial_parse@plt>
  mov    %rbp,%rdi
  mov    $0x2,%edx
  lea    D154(%rip),%rsi
  add    %eax,%ebx
  call   <check_polynomial_parse@plt>
  mov    %rbp,%rdi
  mov    $0x1,%edx
  lea    D115(%rip),%rsi
  add    %eax,%ebx
  lea    D59(%rip),%rbp
  call   <check_polynomial_parse@plt>
  mov    $0x2,%edx
  lea    D45(%rip),%rsi
  lea    D108(%rip),%rdi
  add    %eax,%ebx
  call   <check_polynomial_parse@plt>
  mov    $0x1,%edx
  lea    D39(%rip),%rsi
  lea    D7(%rip),%rdi
  add    %eax,%ebx
  call   <check_polynomial_parse@plt>
  xor    %edx,%edx
  lea    D85(%rip),%rsi
  lea    D57(%rip),%rdi
  add    %eax,%ebx
  call   <check_polynomial_parse@plt>
  mov    %r12,%rsi
  xor    %edx,%edx
  lea    D117(%rip),%rdi
  add    %eax,%ebx
  call   <check_polynomial_parse@plt>
  mov    %rbp,%rsi
  xor    %edx,%edx
  lea    D140(%rip),%rdi
  add    %eax,%ebx
  call   <check_polynomial_parse@plt>
  xor    %edx,%edx
  lea    D178(%rip),%rsi
  lea    D143(%rip),%rdi
  add    %eax,%ebx
  call   <check_polynomial_parse@plt>
  mov    %r12,%rsi
  mov    %r12,%rdi
  xor    %edx,%edx
  add    %eax,%ebx
  call   <check_polynomial_parse@plt>
  mov    %rbp,%rsi
  mov    %rbp,%rdi
  xor    %edx,%edx
  add    %eax,%ebx
  call   <check_polynomial_parse@plt>
  add    %ebx,%eax
  pop    %rbx
  pop    %rbp
  pop    %r12
  ret
```

tool_calls: name: extract_symbolic_data
arguments: data_label: D24
type_infered: string
name: extract_symbolic_data
arguments: data_label: D104
type_infered: string
name: extract_symbolic_data
arguments: data_label: D61
type_infered: string
name: extract_symbolic_data
arguments: data_label: D144
type_infered: string
name: extract_symbolic_data
arguments: data_label: D196
type_infered: string
name: extract_symbolic_data
arguments: data_label: D65
type_infered: string
name: extract_symbolic_data
arguments: data_label: D6
type_infered: string
name: extract_symbolic_data
arguments: data_label: D154
type_infered: string
name: extract_symbolic_data
arguments: data_label: D115
type_infered: string
name: extract_symbolic_data
arguments: data_label: D59
type_infered: string
name: extract_symbolic_data
arguments: data_label: D45
type_infered: string
name: extract_symbolic_data
arguments: data_label: D108
type_infered: string
name: extract_symbolic_data
arguments: data_label: D39
type_infered: string
name: extract_symbolic_data
arguments: data_label: D7
type_infered: string
name: extract_symbolic_data
arguments: data_label: D85
type_infered: string
name: extract_symbolic_data
arguments: data_label: D57
type_infered: string
name: extract_symbolic_data
arguments: data_label: D117
type_infered: string
name: extract_symbolic_data
arguments: data_label: D140
type_infered: string
name: extract_symbolic_data
arguments: data_label: D178
type_infered: string
name: extract_symbolic_data
arguments: data_label: D143
type_infered: string

tool: D24: 2.00x^2.00+3.00

tool: D104: 2x^2+3

tool: D61: x^32.225+23.32x^2.02+233

tool: D144: x

tool: D196: 32433.0330x^2.2002+2.0000x+3.1452

tool: D65: 32433.033x^2.2002+2x+3.1452

tool: D6: x^32.225+23.320x^2.020+233.000

tool: D154: x^32.23+23.32x^2.02+233.00

tool: D115: x^32.2+23.3x^2.0+233.0

tool: D59: 0

tool: D45: x^3.00-x^2.00-x-2.00

tool: D108: x^3-x^2-x-2

tool: D39: -6.6x-7.7-2.2x^-3.3-4.4x^-5.5

tool: D7: -2.2x^-3.3-4.4x^-5.5-6.6x-7.7

tool: D85: 5x

tool: D57: x+x+x+x+x

tool: D117: x+x+x+x+x-x-x-x-x

tool: D140: x+x+x+x+x-x-x-x-x-x

tool: D178: x^3

tool: D143: x^3+x^3-x^3

assistant: ```c
int test_polynomial_parse() {
  int ret = 0;
  ret += check_polynomial_parse("2x^2+3", "2.00x^2.00+3.00", 2);
  ret += check_polynomial_parse("32433.033x^2.2002+2x+3.1452", "32433.0330x^2.2002+2.0000x+3.1452", 4);
  ret += check_polynomial_parse("x^32.225+23.32x^2.02+233", "x^32.225+23.320x^2.020+233.000", 3);
  ret += check_polynomial_parse("x^32.225+23.32x^2.02+233", "x^32.23+23.32x^2.02+233.00", 2);
  ret += check_polynomial_parse("x^32.225+23.32x^2.02+233", "x^32.2+23.3x^2.0+233.0", 1);
  ret += check_polynomial_parse("x^3-x^2-x-2", "x^3.00-x^2.00-x-2.00", 2);
  ret += check_polynomial_parse("-2.2x^-3.3-4.4x^-5.5-6.6x-7.7", "-6.6x-7.7-2.2x^-3.3-4.4x^-5.5", 1);
  ret += check_polynomial_parse("x+x+x+x+x", "5x", 0);
  ret += check_polynomial_parse("x+x+x+x+x-x-x-x-x", "x", 0);
  ret += check_polynomial_parse("x+x+x+x+x-x-x-x-x-x", "0", 0);
  ret += check_polynomial_parse("x^3+x^3-x^3", "x^3", 0);
  ret += check_polynomial_parse("x", "x", 0);
  ret += check_polynomial_parse("0", "0", 0);
  return ret;
}
```