# Knots not concordant to L-space knots

## TL;DR

This paper demonstrates that certain knots cannot be algebraically concordant to any connected sum of positive and negative L-space knots, using advanced methods in knot theory.

## Contribution

It introduces new examples of knots that are not algebraically concordant to L-space knot sums, expanding understanding of knot concordance classes.

## Key findings

- Identifies knots not algebraically concordant to L-space knot sums
- Utilizes methods of Friedl, Livingston, and Zentner
- Provides new insights into knot concordance structure

## Abstract

In this short note we use methods of Friedl, Livingston and Zentner to show that there are knots that are not algebraically concordant to a connected sum of positive and negative L-space knots.