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Re: linear vs rotational controversy


Posted by: Lamber () on Mon Dec 22 09:18:16 2003


Hi Gentlemen
>
> We are having a very interesting, and I must say, challenging discussion on what classifies a batter as being either a “linear” or “rotational” hitter. The more I analyze the differences we have with each other’s viewpoint, the more I am convinced it is a matter of how we interpret the two terms.
>
> For us to communicate our ideas to each other, and avoid much confusion regarding a batter’s mechanics, we must be on the same page as to what the terms we are using actually mean. This is especially true in the linear vs rotational controversy.
>
> At first I though it would helpful if we pooled our thoughts to see if we come together and agree on a common definition. This still may be a good idea. But, keep in mind, that the basis for definitions of swing mechanics at Batspeed.com is derived from the forces a batters transfer mechanics applies to the bat (CHP, THT and BHT).
>
> Therefore, at this site, linear mechanics is viewed as applying linear (straight or inline) forces to the bat. Pure linear mechanics would generate a straight (A to B) hand-path and the force from each hand would be inline driving the bat linearly knob first at the ball. – I might add, that prior to this site coming online with findings from my study, those linear principles, "hands extending A to B" and "knob to ball" were taught by the vast majority of coaches.
>
> Rotational mechanics applies rotational (chp and torque) forces to the bat. Rotational mechanics supply these forces by generating the optimum angular displacement in the hand-path while the hands apply force to the bat from opposing directions (torque). Therefore, I think you can see the problem I would have with a post that refers to Arod as having linear mechanics. But the poster may be right with his definition of linear mechanics.
>
> What is your input on for defining linear or rotational mechanics?
>
> A Joyous Merry Christmas to You All,
>
> Jack Mankin
>

Obviously I forgot to include rotation around a stationery axis for lower half mechanics in my suggested definition of linear.


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