What is the math behind Shielding/Defense?
<p>Because shielding is a 'dodge' and incoming damage numbers are so dynamic its hard to determine its value.<br><br>There is a formula on the wiki for 'average damage':<br><a rel="nofollow" href="https://tibia.fandom.com/wiki/Formulae#Armor_and_Defense">https://tibia.fandom.com/wiki/Formulae#Armor_and_Defense</a></p><p>spirit guide</p><table cellpadding="1" border="0" style="width:180px; border-spacing: 1px; text-align: left;"><tbody><tr><td><strong>Defense:</strong></td><td>17</td><td></td></tr><tr><td><strong>Shielding:</strong></td><td>32</td><td><span style="font-size:14px"> =<strong> 280.6</strong></span></td></tr><tr><td><strong>Armor:</strong></td><td>33</td><td></td></tr></tbody></table><p></p><p></p><p></p><p>shoulder plate + loyalty + blockade</p><table cellpadding="1" border="0" style="width:180px; border-spacing: 1px; text-align: left;"><tbody><tr><td><strong>Defense:</strong></td><td>26</td><td></td></tr><tr><td><strong>Shielding:</strong></td><td>39</td><td><span style="font-size:14px"> =<strong> 233.6</strong></span></td></tr><tr><td><strong>Armor:</strong></td><td>33</td><td></td></tr></tbody></table><p></p><p></p><p></p><p>shoulder plate + loyalty + blockade</p><table cellpadding="1" border="0" style="width:180px; border-spacing: 1px; text-align: left;"><tbody><tr><td><strong>Defense:</strong></td><td>37</td><td></td></tr><tr><td><strong>Shielding:</strong></td><td>39</td><td><span style="font-size:14px"> =<strong> 190.7</strong></span></td></tr><tr><td><strong>Armor:</strong></td><td>33</td><td></td></tr></tbody></table><p></p><p></p><p></p><p>And style="width:180px"><tbody><tr><td><strong>Defense:</strong></td><td>17</td><td></td></tr><tr><td><strong>Shielding:</strong></td><td>32</td><td><span style="font-size:14px"> =<strong> 280.6</strong></span></td></tr><tr><td><strong>Armor:</strong></td><td>33</td><td></td></tr></tbody></table><p>shoulder plate + loyalty + blockade</p><table cellpadding="1" border="0" style="width:180px"><tbody><tr><td><strong>Defense:</strong></td><td>26</td><td></td></tr><tr><td><strong>Shielding:</strong></td><td>39</td><td><span style="font-size:14px"> =<strong> 233.6</strong></span></td></tr><tr><td><strong>Armor:</strong></td><td>33</td><td></td></tr></tbody></table><p>mastermind shield + loyalty + blockade</p><table cellpadding="1" border="0" style="width:180px"><tbody><tr><td><strong>Defense:</strong></td><td>37</td><td></td></tr><tr><td><strong>Shielding:</strong></td><td>39</td><td><span style="font-size:14px"> =<strong> 190.7</strong></span></td></tr><tr><td><strong>Armor:</strong></td><td>33</td><td></td></tr></tbody></table><p>And its just hard to digest the accuracy of these numbers.<br>They also vary wildly based on the gear which makes this question more interesting for me.<br><br>Mostly though, average damage seems so disconnected to the idea of dodging.<br>It also doesn't line up with or use the new <strong>Defense</strong> value we can see in our character page, a <em>(shield defense) • (shield skill)</em> formula:</p><p><img src="denied:data:image/png;base64,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" alt=""></p><p>Can alt="" src="https://www.tibiaqa.com/?qa=blob&qa_blobid=16335697758113737960"></p><p>Can anyone shed light on how effective Defense really is?<br>Can we ever get a <em>(defense) • (attack power) = (% to dodge)</em> formula?<br>Do we need Attack Power values in the cyclopedia for creatures for this to all work?</p>