Two Wheel Photo Dump

Adding a '26 KLX230R to the fleet of Kawasakis tomorrow. We'll have every KLX in their lineup after this.

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Sharp looking bike!
 
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I do like the white on it! My son has a KLX140. It's been very solid.
The 140s are unbelievably smooth runners, just a little cold blooded from being too lean from the factory. Pretty bulletproof little bikes.
 
Congratulations!
 
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This fkn thing followed me home in the rain the other night. 2001 F series GS 650 thumper. It's rough but I couldn't turn down a free bimmer w title and keys even if it sat outside in a back yard under a tree for four or five years.
Already got it mostly torn apart.
 
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Picked up this little KX100 today for my 12yo to ride at the dunes. Small bore two-strokes are the best...I had WAY too much fun on the test ride 😂

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Picked up this '98 YZ125 today as a sand queen for my 14yo. Total barn find. It has been sitting in a garage for 20 years. Original front tire (date code '98) shows about 60 hours or so. Rear tire is 2003 with only a few rides on it. Some older dude bought it from the original owner in 2001. Took the shitty graphics off and we'll get the fluids all changed tomorrow. Just needs a new front tire, a 6 paddle, some new graphics, and a seat cover 🤘

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My first bike was a '99 YZ125 so I'm just as pumped as he is 😂
 
Picked up this '98 YZ125 today as a sand queen for my 14yo. Total barn find. It has been sitting in a garage for 20 years. Original front tire (date code '98) shows about 60 hours or so. Rear tire is 2003 with only a few rides on it. Some older dude bought it from the original owner in 2001. Took the shitty graphics off and we'll get the fluids all changed tomorrow. Just needs a new front tire, a 6 paddle, some new graphics, and a seat cover 🤘

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My first bike was a '99 YZ125 so I'm just as pumped as he is 😂
Seems like you are taking the n+1 mentality to another level. Maybe n+1 = Year -2000. So your goal this year is 26. 😂
 
Seems like you are taking the n+1 mentality to another level. Maybe n+1 = Year -2000. So your goal this year is 26. 😂
I'll do you one better. Below is my academic paper on the subject. Feel free to show your wives, gentlemen — you can’t argue with math.

On the Nonlinear Insufficiency of Motorcycle Ownership
A Constructive Proof of Perpetual Deficiency

Abstract

We demonstrate that the number of motorcycles currently owned by an individual is strictly insufficient under all reasonable axiomatic systems. By constructing a nonlinear, self-reinforcing functional model, we prove that the correct number of motorcycles is always greater than the observed quantity. The result holds regardless of budget, storage capacity, or spousal input.

1. Definitions and Notation

Let:

png.image

denote the current number of motorcycles owned

png.image

denote the correct number of motorcycles

png.image

denote the indicator function of desire, assumed to always equal 1

2. The Core Nonlinear Model

We define the correctness function as:

png.image

Lemma 1 (Redundant Simplification)

png.image

png.image

Substitution yields:

png.image

Corollary

png.image

The system is nonlinear in spirit, even if algebraically coerced into submission.

3. Recursive Escalation (The Just One More Theorem)

Define the recursive sequence:

png.image

Taking the limit:

png.image

Interpretation

The correct number of motorcycles diverges.
The desire function does not converge.
The garage was never the constraint.

4. Piecewise Real-World Adjustment

png.image

5. Proof of Insufficiency (Sketch)

Assume, for contradiction, that the current number of motorcycles
png.image
is sufficient.

Then:

png.image

But from Section 2:

png.image

Contradiction.

Therefore:

png.image

Q.E.D.
Quietly Earmark Deposit

6. Conclusion

At no point does ownership satisfy the governing equations.
Motorcycle count is a strictly increasing function of exposure.
Any finite collection is a temporary condition.
 
I'll do you one better. Below is my academic paper on the subject. Feel free to show your wives, gentlemen — you can’t argue with math.

On the Nonlinear Insufficiency of Motorcycle Ownership
A Constructive Proof of Perpetual Deficiency

Abstract

We demonstrate that the number of motorcycles currently owned by an individual is strictly insufficient under all reasonable axiomatic systems. By constructing a nonlinear, self-reinforcing functional model, we prove that the correct number of motorcycles is always greater than the observed quantity. The result holds regardless of budget, storage capacity, or spousal input.

1. Definitions and Notation

Let:

png.image

denote the current number of motorcycles owned

png.image

denote the correct number of motorcycles

png.image

denote the indicator function of desire, assumed to always equal 1

2. The Core Nonlinear Model

We define the correctness function as:

png.image

Lemma 1 (Redundant Simplification)

png.image


png.image

Substitution yields:

png.image

Corollary

png.image

The system is nonlinear in spirit, even if algebraically coerced into submission.

3. Recursive Escalation (The Just One More Theorem)

Define the recursive sequence:

png.image

Taking the limit:

png.image

Interpretation

The correct number of motorcycles diverges.
The desire function does not converge.
The garage was never the constraint.

4. Piecewise Real-World Adjustment

png.image

5. Proof of Insufficiency (Sketch)

Assume, for contradiction, that the current number of motorcycles
png.image
is sufficient.

Then:

png.image

But from Section 2:

png.image

Contradiction.

Therefore:

png.image

Q.E.D.
Quietly Earmark Deposit

6. Conclusion

At no point does ownership satisfy the governing equations.
Motorcycle count is a strictly increasing function of exposure.
Any finite collection is a temporary condition.
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Awesome day on the trails with my 12 and 14yo. They rode the "new" KX110 and YZ125 to get a feel for them. Their first time on a two-stroke, let alone a high-strung MX bike. Pretty fun to watch. Definitely a few moments of controlled chaos, but overall they did great, especially with how slick it was. They'll make perfect sand bikes 🤘

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