In procedyng first, with any two: and then, with the Forme Resulting, and an other: & so forth: For, the last worke, concludeth the Forme resultyng of them all: I nede nothing to speake, of the Mixture (here supposed) what it is. Common Philosophie hath defined it, saying, _Mixtio est miscibilium, alteratorum, per minima coniunctorum, Vnio_. Euery word in the definition, is of great importance. I nede not also spend any time, to shew, how, the other manner of distributing of degrees, doth agree to these Rules. Neither nede I of the farder vse belonging to the Crosse of Graduation (before described) in this place declare, vnto such as are capable of that, which I haue all ready sayd. Neither yet with examples specifie the Manifold varieties, by the foresayd two generall Rules, to be ordered. The witty and Studious, here, haue sufficient: And they which are not hable to atteine to this, without liuely teaching, and more in particular: would haue larger discoursing, then is mete in this place to be dealt withall: And other (perchaunce) with a proude snuffe will disdaine this litle: and would be vnthankefull for much more. I, therfore conclude: and wish such as haue modest and earnest Philosophicall mindes, to laude God highly for this: and to Meruayle, that the profoundest and subtilest point, concerning _Mixture of Formes and Qualities Naturall_, is so Matcht and maryed with the most simple, easie, and short way of the noble Rule of _Algiebar_. Who can remaine, therfore vnpersuaded, to loue, alow, and honor the excellent Science of _Arithmetike_? For, here, you may perceiue that the litle finger of _Arithmetike_, is of more might and contriuing, then a hunderd thousand mens wittes, of the middle sorte, are hable to perfourme, or truely to conclude, with out helpe thereof. Now will we farder, by the wise and valiant Capitaine, be certified, what helpe he hath, by the Rules of _Arithmetike_: in one of the Artes to him appertaining: And of the Grekes named [Τακτικὴ.]