First of all, the data provided is a bit questionable. It has a gap in the timestamps of 38717 units right around the measurement number 32776. This occurs immediately before the event that we are supposed to detect, so we have to worry that whatever happened in there might change the analysis. Recklessly plowing ahead with this data ...
In order to get axis labels that are meaningful, I will use a shifted timestamp relative to the first measurement.
ShiftedTimestamp = KPTS$Timestamp - min(KPTS$Timestamp)
par(mfrow=c(2,3))
for(i in 2:7) {
plot(ShiftedTimestamp, KPTS[,i], pch=20, col="#00000044",
xlab="Timestamp", ylab=names(KPTS)[i])
}

You have quite distinctive signals. All six of your variables show a pulse at the same time (and some sort of echo effect just after the main pulse). On all six, the magnitude at the main pulse is much bigger than the non-pulse values.
In the early part of the data (before the gap) most values for all variables have absolute value less than 1. Only a few extreme outliers in zA have absolute value bigger than 3. Only a single zA value has absolute value greater than 5.
summary(KPTS[ShiftedTimestamp < 180000, 2:7])
xA yA zA
Min. :-2.24648 Min. :-1.00681 Min. :-5.434228
1st Qu.:-0.08406 1st Qu.:-0.08416 1st Qu.:-0.179236
Median :-0.01199 Median :-0.01219 Median :-0.007965
Mean :-0.01382 Mean :-0.01518 Mean :-0.009050
3rd Qu.: 0.05895 3rd Qu.: 0.05692 3rd Qu.: 0.167179
Max. : 1.22819 Max. : 0.95787 Max. : 2.014981
xG yG yZ
Min. :-0.203262 Min. :-0.273178 Min. :-0.1130829
1st Qu.:-0.018662 1st Qu.:-0.028778 1st Qu.:-0.0117798
Median : 0.002869 Median :-0.002518 Median :-0.0009308
Mean : 0.003584 Mean :-0.002234 Mean :-0.0012117
3rd Qu.: 0.025257 3rd Qu.: 0.024143 3rd Qu.: 0.0097084
Max. : 0.242538 Max. : 0.332275 Max. : 0.0948639
sapply(KPTS[ShiftedTimestamp < 180000,2:7], function(x) sum(abs(x)>3))
xA yA zA xG yG yZ
0 0 17 0 0 0
By contrast, all variables show values over 5 during the pulse.
sapply(KPTS[ShiftedTimestamp > 180000,2:7], function(x) sum(abs(x)>5))
xA yA zA xG yG yZ
33 20 59 5 22 15
Note that there 32776 points before the gap and 1658 after the gap.
Based on this data, I would say that you do not anything complicated to find the pulses. This code computes how many variables have absolute value greater than 3 for each point.
Extremes = rep(0, nrow(KPTS))
for(i in 2:7) { Extremes = Extremes + (abs(KPTS[,i]) > 3) }
table(Extremes)
Extremes
0 1 2 3 4 5 6
34281 66 32 27 19 4 5
So there are five points at which all six variables have absolute value greater than 3 and another four points at which five of the six variables have absolute value greater than 3. You probably need to know where those peaks occurred.
which(Extremes == 6)
[1] 33165 33166 33167 33168 33169
plot(ShiftedTimestamp, KPTS$xA, pch=20, col="#00000044",
xlab="Timestamp", ylab="xA")
points(ShiftedTimestamp[E], KPTS$xA[E], pch=18, col="red")

In order to really use this you will need to do some tuning against your full data. Do you want to find the places that all six variables have extrema or is 5 out of 6 enough? I used 3 as a threshold
abs(attribute) > 3
. Is there a better value? You will probably want to group the multiple timestamps that are close together into a single event. How far apart can they be and be considered the same event? I think if you make good choices for these thresholds, you can get good results out of this very simple model.