<html><head><meta http-equiv="Content-Type" content="text/html; charset=UTF-8" /></head><body style='font-size: 10pt; font-family: Verdana,Geneva,sans-serif'>
<p><span>Unlike Stedman, where there are many examples of peals with only two</span><br /><span>singles (and thanks to Andrew Johnson, now many with none), we know of</span><br /><span>very few ways that the extent of Erin Triples can be organized into a</span><br /><span>small number of bobs-only round blocks. Examples are</span><br /><br /><a title="Click to open https://complib.org/composition/29016" href="https://complib.org/composition/29016">https://complib.org/composition/29016</a><br /><span>20-part arranged as four 5-part blocks with a Q-set available to join</span><br /><span>them</span><br /><a title="Click to open https://complib.org/composition/124151" href="https://complib.org/composition/124151">https://complib.org/composition/124151</a><br /><span>Actually quite closely related to the above</span><br /><br /><a title="Click to open https://complib.org/composition/23087" href="https://complib.org/composition/23087">https://complib.org/composition/23087</a><br /><span>Another 20-part (though the part-ends do not form a group) but needs at</span><br /><span>least 6 singles. There are some twin-bob linkages available but they</span><br /><span>cannot combine the two halves.</span><br /><br /><span>Various people (Ander Holroyd, Andrew Johnson, Rob Lee) have found ways</span><br /><span>in which a 7-part (or 21-part) structure can be used to find multiple</span><br /><span>blocks that cannot be joined. Are there any others where the number of</span><br /><span>blocks is relatively small?</span><br /><br /><span>PABS</span></p>

</body></html>