Drop katexit

NNPDF · May 17, 2024 · 5f25844 · 5f25844
1 parent 2fa0fbf
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diff --git a/crates/ekore/src/constants.rs b/crates/ekore/src/constants.rs
@@ -20,7 +20,6 @@ pub const CA: f64 = NC as f64;
 /// Defaults to $C_F = \frac{N_C^2-1}{2N_C} = 4/3$.
 pub const CF: f64 = ((NC * NC - 1) as f64) / ((2 * NC) as f64);
 
-#[cfg_attr(doc, katexit::katexit)]
 /// Riemann zeta function at z = 2.
 ///
 /// $\zeta(2) = \pi^2 / 6$.

diff --git a/crates/ekore/src/harmonics/cache.rs b/crates/ekore/src/harmonics/cache.rs
@@ -70,7 +70,6 @@ impl Cache {
     }
 }
 
-#[cfg_attr(doc, katexit::katexit)]
 /// Recursive computation of harmonic sums.
 ///
 /// Compute the harmonic sum $S_{w}(N+k)$ stating from the value $S_{w}(N)$ via the recurrence relations.

diff --git a/crates/ekore/src/harmonics/g_functions.rs b/crates/ekore/src/harmonics/g_functions.rs
@@ -4,7 +4,6 @@ use crate::constants::ZETA2;
 use crate::harmonics::cache::recursive_harmonic_sum as s;
 use num::{complex::Complex, Zero};
 
-#[cfg_attr(doc, katexit::katexit)]
 /// Compute the Mellin transform of $\text{Li}_2(x)/(1+x)$.
 ///
 /// This function appears in the analytic continuation of the harmonic sum

diff --git a/crates/ekore/src/harmonics/w1.rs b/crates/ekore/src/harmonics/w1.rs
@@ -3,7 +3,6 @@ use num::complex::Complex;
 
 use crate::harmonics::polygamma::cern_polygamma;
 
-#[cfg_attr(doc, katexit::katexit)]
 /// Compute the harmonic sum $S_1(N)$.
 ///
 /// $$S_1(N) = \sum\limits_{j=1}^N \frac 1 j = \psi_0(N+1)+\gamma_E$$

diff --git a/crates/ekore/src/harmonics/w2.rs b/crates/ekore/src/harmonics/w2.rs
@@ -4,7 +4,6 @@ use num::complex::Complex;
 use crate::constants::ZETA2;
 use crate::harmonics::polygamma::cern_polygamma;
 
-#[cfg_attr(doc, katexit::katexit)]
 /// Compute the harmonic sum $S_2(N)$.
 ///
 /// $$S_2(N) = \sum\limits_{j=1}^N \frac 1 {j^2} = -\psi_1(N+1)+\zeta(2)$$

diff --git a/crates/ekore/src/harmonics/w3.rs b/crates/ekore/src/harmonics/w3.rs
@@ -4,7 +4,6 @@ use num::complex::Complex;
 use crate::constants::ZETA3;
 use crate::harmonics::polygamma::cern_polygamma;
 
-#[cfg_attr(doc, katexit::katexit)]
 /// Compute the harmonic sum $S_3(N)$.
 ///
 /// $$S_3(N) = \sum\limits_{j=1}^N \frac 1 {j^3} = \frac 1 2 \psi_2(N+1)+\zeta(3)$$
-Original file line number
+Diff line change
@@ Expand Up / @@ -70,7 +70,6 @@ impl Cache { @@
         }
     }
-    #[cfg_attr(doc, katexit::katexit)]
     /// Recursive computation of harmonic sums.
     ///
     /// Compute the harmonic sum $S_{w}(N+k)$ stating from the value $S_{w}(N)$ via the recurrence relations.
@@ Expand Down @@