teknologia eta zientzia, niretik Zola 2026-09-12T00:00:00+00:00 https://ikerkor.eus/atom.xml 2026-09-12T00:00:00+00:00 2026-09-12T00:00:00+00:00 Unknown https://ikerkor.eus/sarrerak/ertzeko-aa/ <h1 id="ertzak"><a class="zola-anchor" href="#ertzak" aria-label="Anchor link for: ertzak">Ertzak</a></h1> <p>Badira</p> <h2 id="ertzetako-aa"><a class="zola-anchor" href="#ertzetako-aa" aria-label="Anchor link for: ertzetako-aa">Ertzetako AA</a></h2> <p>asdfasfd asdfasdf</p> <h3 id="diktaketa"><a class="zola-anchor" href="#diktaketa" aria-label="Anchor link for: diktaketa">Diktaketa</a></h3> <p>kasdfasdfasdf</p> 2026-09-12T00:00:00+00:00 2026-09-12T00:00:00+00:00 Unknown https://ikerkor.eus/sarrerak/euskarazko-podkastgintza/ <p>Note: This requires <code>mathjax = true</code> in the page's <code>[extra]</code> section (per-page) or in the site's <code>config.toml</code> <code>[extra]</code> section (global).</p> <h1 id="inline-math"><a class="zola-anchor" href="#inline-math" aria-label="Anchor link for: inline-math">Inline Math</a></h1> <ul> <li>$(a+b)^2$ = $a^2 + 2ab + b^2$</li> <li>A polynomial P of degree d over $\mathbb{F}_p$ is an expression of the form $P(s) = a_0 + a_1 . s + a_2 . s^2 + ... + a_d . s^d$ for some $a_0,..,a_d \in \mathbb{F}_p$</li> </ul> <h1 id="displayed-math"><a class="zola-anchor" href="#displayed-math" aria-label="Anchor link for: displayed-math">Displayed Math</a></h1> <p>$$ p := (\sum_{k∈I}{c_k.v_k} + \delta_v.t(x))·(\sum_{k∈I}{c_k.w_k} + \delta_w.t(x)) − (\sum_{k∈I}{c_k.y_k} + \delta_y.t(x)) $$</p>